C^ & >o . , * A < % ^ .•sua-. ^ _> •«&¥ y v % \11K-- /% : .%P ** v \ \ "\ » J*s^kS i**iMk * **-^£kX - » « A^ ^ * '0^ .4 0, 4* .«°-" a * A * ^o* 1 * 1 V* t> l"^ • V*- * A" ^'^*/ ++. & t&BK. >„ AT ,VW« ^ xV ^ A S* "P ,-0 *~,jr??Z-> °i j"»- • r c s ^v .' *P / A> V \ .a* o 4 ^^»- ^.^ ;£m&&\ ^ <* *'./•• A v ^ * ^ v *« * ^ °o (J,^ o « o ^ < <,. *'Tr.* .G v 'o *«.»* A <* W7T*. G T ^ ' ^o 1 L ^ ^ ^\... 0° >- ** ^ A ^. i o " +*£ -4 0fc A'?', « „ V •"* A*\... o* A Bureau of Mines Information Circular/1988 MULSIM/BM-A Structural Analysis Computer Program for Mine Design By Les A. Beckett and Rudy S. Madrid UNITED STATES DEPARTMENT OF THE INTERIOR Information Circular 9168 ft MULSIM/BM-A Structural Analysis Computer Program for Mine Design By Les A. Beckett and Rudy S. Madrid UNITED STATES DEPARTMENT OF THE INTERIOR Donald Paul Hodel, Secretary BUREAU OF MINES David S. Brown, Acting Director 'APR 5 1988 T\) COPY. CIP Library of Congress Cataloging in Publication Data: ^ y Beckett, Les A. MULSIM/BM: a structural analysis computer program for mine design. (Information circular / United States Department of the Interior, Bureau of Mines ; 9 1 68) Bibliography: p. 16-17. Supt. of Docs, no.: I 28.27: 9168. 1. Mining engineering— Computer programs. 2. MULSIM/BM (Computer pro- gram) I. Madrid, Rudy S. II. Title. III. Series: Information circular (United States. Bureau of Mines); 9168. TN295.U4 [TN292] 622 s [622 '.028 '55369] 87-600293 CONTENTS Page Abstract 1 Introduction . 2 Features of MULSIM/BM 3 Material property sets 4 Inserted— material or gob model - 4 Theoretical basis 5 Linear in situ gob modulus 6 Adjusted gob modulus 7 Considerations affecting appropriate use 8 Initial elastic closure 8 Equivalent elastic modulus for supported openings 8 Equivalent rock mass modulus 9 Upper seams overlying gob zones 9 Modeling large areas 9 Coarse-mesh blocks 10 Material model definition 10 Extraction ratios 10 Boundary conditions 10 Gouge material 10 Seam limitations, sign conventions, and symmetry options 11 Maximum number of seams 11 Location of seam origins 11 Sign conventions , . 12 Symmetry options 13 Companion mesh generator program 14 Developing a plan of analysis 14 References 16 Appendix A. — MULSIM/BM user's guide 18 Appendix B. — MULSIM/BM mesh generator user's guide 25 Appendix C. — MULSIM/BM structure diagram and program listing 36 Appendix D. — MULSIM/BM mesh generator structure diagram and program listing.... 184 Appendix E. — Sample problem input 264 Appendix F. — Sample problem output 268 Appendix G. — Adaptation of program code to other computers 293 Appendix H. — Cyber job control stream to run MULSIM/BM 298 Appendix I. — Engineering symbols used in this report 301 ILLUSTRATIONS 1. Typical mine layout and displacement-discontinuity grid 2 2. Mesh generator and MULSIM/BM system flowchart 3 3. Selection of a secant elastic modulus for gob 6 4. Seam origins lie on the same normal line 11 5. Sign conventions for displacements and stresses 12 6. Symmetry options 13 7. Example mining layout 15 8. MULSIM/BM grids for the example layout 15 C-l . MULSIM/BM structure diagram , 36 D-l. MULSIM/BM mesh generator structure diagram 185 UNIT OF MEASURE ABBREVIATIONS USED IN THIS REPORT With Factors for Conversion to Units of th e International System of Units (SI) ft foot in 2 square inch GPa gigapascal lb pound h hour lb/in 3 pound per cubic inch in inch pet percent in/in inch per inch psi pound per square inch Abbreviation Unit of measure To convert to — Multiply by — ft foot meters 0.3048 (exactly) in inch centimeters 2.54 (exactly) psi pounds per square inch kilopascals 6.894757 MULSIM/BM— A STRUCTURAL ANALYSIS COMPUTER PROGRAM FOR MINE DESIGN By Les A. Beckett and Rudy S. Madrid ABSTRACT The Bureau of Mines has developed MULSIM/BM, an improved computer pro- gram using the boundary-element approach for geomechanical analysis of mine plans in single or multiple coal seams. This Information Circular presents the improved features of the MULSIM/BM program. The four major improvements are the following: (1) Ability to specify up to 26 mate- rial property sets. (2) A new material model capability for gob and inserted materials such as packwalls or cribs. (3) Ability to model a large area with a grid of undivided blocks and to subdivide only a spec- ified fine-mesh portion of these blocks into elements. (4) Specifica- tion of extraction ratios for the undivided blocks. In addition, an interactive graphics mesh generator program was written to accompany MULSIM/BM. A complete user's guide and program listings are included within the appendixes. The MULSIM/BM and mesh generator programs are available on tape from the National Technical Information Service. 3 Mining engineer, Denver Research Center, Bureau of Mines, Denver, CO. 2 Systems engineer, Electronic Data Systems Corp. (now analyst III, Vanguard Tech- nologies Corp., Denver, CO). ^Accession number PB 88-129465. The nine-track computer tape is written at the density of 1,600 bits per inch using unlabeled tape format. The programs are written in ASCII code as 4,960 fixed length records, or card images, with 80 characters per record. INTRODUCTION One of the advances occurring in min- ing technology is the increasing use of computerized mine structural analysis methods to analyze the stability of underground coal mines. Throughout the process of coal extraction from an under- ground mine, the stresses formerly car- ried by the newly extracted coal are redistributed to unmined areas, to gob zones, or to artificial structural ele- ments such as packwalls or cribs. This redistribution of stresses can be espe- cially complicated when multiple-seam raining interactions occur. Mine struc- tural analysis methods can calculate the redistribution of overburden stresses and the resulting loadings on any given portion of the underground mine, thus enabling mining engineers to design coal mines that are both safer and yet less wasteful of coal resources. The Bureau of Mines has conducted re- search into the application and improve- ment of state-of-the-art computerized mine structural analysis methods. Theo- retical approaches used include finite- element methods, boundary-element meth- ods, and discrete block methods. A subvariation of the boundary-element method called the three-dimensional dis- placement-discontinuity approach was originally incorporated in a mine struc- tural analysis computer program by Crouch and Fairhurst (3). In this approach, the mine plan for each seam is specified as a grid in plan view, as illustrated in figure 1; the program then calculates the resulting three-dimensional stresses and ground deformations that result from mining. Sinha (15) expanded upon the theory of the approach in three computer programs, one of which, MULSIM, was designed to analyze situations of par- allel multiple coal seams. During the 1984-85 period, the Bureau upgraded and completely restructured the MULSIM pro- gram into the MULSIM/BM program. ^Underlined numbers in parentheses re- fer to items in the list of reference? preceding the appendixes. The new MULSIM/BM computer program pro- vides the capability to analyze many coal mining situations and to determine the effects of the three-dimensional stress redistributions caused by mining. The program can analyze problems involving one or more coal seams and can incorpo- rate the effects of previous mining in a large surrounding area, while focusing upon an area of particular interest. Thus, it can be used to analyze the wide- scale effects of load transfers result- ing from previous mining upon the stress levels experienced by particular coal pillars, by unmined coal blocks, or by Fine mesh Displocement-discontinuity grid Element FIGURE 1.— Typical mine layout and displacement- discontinuity grid. artificial structural elements such as packwalls, backfill, cribs, or steel frames. Recent Bureau work has shown applications of a preliminary version (9) and of the final version (1_) of MULSIM/BM. Some of the uses envisioned for the MULSIM/BM computer program are as fol- lows: The program can be used to deter- mine the safe size for coal pillars or artificial supports such as packwalls, backfill, cribs, or steel supports used for structural stability. It can be used to predict the magnitude of potential ground-control problems caused by stress concentrations transferred from adjacent mined seams. If the mine plan under con- sideration is based upon a similar oper- ation elsewhere, or if the in situ stress field or material property conditions are not fully known, the program can conve- niently analyze the effects of a differ- ent seam dip, different geomechanical properties, and/or a different in situ stress field. Such analyses can assist the mine operator to maximize coal extraction without compromising overall mine safety. The program is best suited to sit- uations where strata properties are relatively uniform and where localized geological discontinuities such as rolls, kettlebottoms, or faults do not strongly affect the problem. If local disconti- nuities or property variations are sig- nificant, then a finite-element analysis may be a better approach. This Information Circular documents the improvements incorporated in the MULSIM/BM program and provides a complete user's guide in the appendixes. It also describes a companion mesh generator program for use with MULSIM/BM (fig. 2). For detailed explanation of the KEY (32)— Unit number n — Seam number FIGURE 2.— Mesh generator and MULSIM/BM system flowchart. mathematical theories incorporated within MULSIM/BM, the reader is referred to the previous literature (3-4, 11, 13-15). FEATURES OF MULSIM/BM The following capabilities of the MULSIM/BM program were carried over from the original MULSIM program (15) : MULSIM/BM is designed for analysis of mine designs in single coal seams or in parallel multiple coal seams. The seams can dip at any angle and lie at any desired orientation to the virgin princi- pal stress field. As shown in figure 1, the current mining situation is specified to the program in terms of a grid of elements and blocks; the program then calculates the resulting seam stresses and closures for each element and block. By specification of "off-seam planes," stresses and rock mass deformations are also available for desired points in the surrounding rock mass. The rock mass itself is assumed to be a homogeneous, isotropic, infinite elastic body. Thus, since the effect of the surface is omitted, the program is only applicable to problems in which the seam depth is greater than the excavation width being analyzed ( 15 , p. 14). All excavations are assumed to appear instan- taneously in a single time step. New features of MULSIM/BM include 1. Ability to specify up to 26 differ- ent material property sets. 2. A new material model capability for inserted materials such as gob, pack- walls, or cribs. The inserted mate- rial model (or gob model) uses a linear stress-strain relationship with zero stress at zero seam closure. 3. Ability to model a large raining area with a grid of blocks and to sub- divide a desired fine-mesh portion of these blocks into elements for greater accuracy. A. Ability to specify extraction ra- tios for the undivided or coarse-mesh blocks. MATERIAL PROPERTY SETS MULSIM/BM allows definition of as many as 26 different elastic material property sets. A letter of the alphabet is auto- matically associated with each of the property sets as it is defined. Any of these materials, once defined, can sub- sequently be used in any portion of any seam plane defined in the model. Each coarse-mesh block and each fine-mesh ele- ment defined for an analysis is assigned the desired material property simply by specifying the alphabetic designation as an input for that block or element. This capability is a considerable improvement over the original MULSIM program, in which the analysis was limited to at most one elastic material property set per seam. To briefly indicate the many possibil- ities opened up by this capability, con- sider that in a particular analysis the mining engineer might want to define only six material property sets to include regions of unmined coal, regions of weak- ened coal in high-stress areas, gob zones, and possibly artifically supported areas such as backfilled openings, pack- walls, and openings supported by cribs. Each of these six materials could be used within one or more seam levels. Clearly a very detailed analysis could be con- ducted using only six materials; and it is therefore unlikely that any analysis would be severely limited by the con- straint of having no more than 26 mate- rial property sets available. The input data file is arranged so that a printout of the letter codes for the various blocks and elements corresponds visually to the layout of the grid. This feature makes it very easy to check new data files visually for errors in the layout. It is equally simple to deter- mine the mine layout represented in an old or unfamiliar data file. INSERTED-MATERIAL OR GOB MODEL The material behavior capability used to represent fabricated structural com- ponents such as gob, packwalls, cribs, steel supports, or backfill is referred to as the inserted-material model. In contrast to the original seam materials, which are in equilibrium with the virgin overburden stresses at zero seam clo- sure (zero roof-to-floor convergence), inserted materials do not support load until some degree of seam closure occurs. Addition of this capability consid- erably improved the usefulness of the computer program as applied to practical mine planning. The effect of large gob zones upon the overall load transfer across one or more mined seams can now conveniently be included in an analysis. Likewise the effects of adding artificial support within openings, such as pack- walls or cribs, can be analyzed; and the expected loadings upon these supports can be analyzed. MULSIM/BM requires the program user to input a linear modulus for a gob material or other inserted material. This modulus is used to calculate the stress carried by the material as seam closure occurs. While this linear modulus may be quite accurate for some materials, such as cribs, for other materials, such as gob, it is only an approximation. The following subsections provide a detailed discussion of the matters to be considered in selecting an appropriate linear modulus input value for gob. In synopsis, the linear in situ elastic mod- ulus is best viewed as a secant modulus, selected to intercept the true stress- strain curve for gob at a stress level equal to the virgin stress normal to the seam. Because gob stress-strain behavior in situ is not well defined and is very difficult to measure, selection of an appropriate linear in situ elastic mod- ulus value calls for exercise of engi- neering judgment. In addition, once an in situ elastic gob modulus is selected, the elastic gob modulus input to the computer program must be adjusted to allow for the fact that the program assumes that the gob zone height is only equal to the seam thickness. Since the true in situ gob zone height is neces- sarily greater than the seam thickness, an adjusted modulus must be used as input to enable the program to calculate the correct gob zone closure values. The following discussion summarizes some of the mathematical theory rele- vant to gob modulus selection and also points out some of the considerations that affect the interpretation of results computed using a gob material model. load-bearing capacity of the gob in- creases with compaction, in this mathe- matical representation, towards an asymp- totic limit that represents the volume of the original uncaved rock. The resulting stress-strain relationship is given by Mozumdar (11) as follows: p = k\w / (m - w) where p = gob resistence, psi, k' = a material constant, (1) and m = extracted seam height, in, u = amount of gob zone main-roof- to-floor convergence, in. Salamon (14) gave a value of 133 psi for the constant, k', as a representative value for European coal measure rocks. Finite-element analyses conducted by the Bureau using this equation to repre- sent gob behavior have shown that struc- tural analysis using this theory can give useful results for gob behavior. The value of k' given by Salamon is, however, thought to be too low for Western U.S. conditions, and recent Bureau analysis (1_, 9) has pointed to a higher value, approximately 1,700 psi, corresponding to use of a secant Young's modulus of 20,000 psi. To convert equation 1 into a form using stresses and strains, substitute o"nl f° r p, and divide both the numerator and the denominator by the gob zone height, g, which results in the following equation: Theoretical Basis a NL = k' e g /(e max - e g ), (2) A mathematical theoretical model of gob where zone behavior was first developed by Salamon (1_4_). Mozumdar (1_1_) demonstrated the application of this theoretical model in mine structural analysis using the finite-element method. The Salamon model of gob behavior is that of a rubblized mass, formed by caving of the immediate roof layers overlying an excavation, that bears no and load until it is compacted by the weight of the main, uncaved, rock mass. The e q = overall normal strain in the gob zone, between the main roof and the floor, : max = maximum possible overall normal strain in the gob zone, between the main roof and the floor, Onl = stress carried by the gob zone (nonlinear equation) Linear In Situ Gob Modulus MULSIM/BM requires the program user to input a linear approximation to the non- linear curve of equations 1 and 2. This linear approximation corresponds to use of a secant elastic (Young's) modulus for the in situ stress-strain response of a gob zone. The linear approximation was chosen to simplify program execu- tion with resulting savings in execution time and also in computer core storage requirements. Figure 3 shows the recommended method of selecting a secant modulus to corre- spond to the Salamon curve as applied to a particular virgin overburden stress level. In figure 3, 0q is the virgin overburden stress level and E max is the amount of compressive strain that would correspond to a gob-zone convergence equal to the extracted seam height, m. eo is the strain corresponding to an A -D O cr„ Eq--CT /€o CO to Q. o a Og = Eg €q €■0 ^max COMPRESSIVE STRAIN (€), arbitrary scale k' eg £max Nonlinear curve for in situ gob behavior Stress sustoined by gob (nonlinear equation) Gob material constant Strain sustained by gob Moximum possible gob strain Equilibrium point for gob -(2)- Linear approximation O~ Overburden stress €0 Equilibrium strain for gob 0~g Stress sustained by gob (linear equation) Eg Secant elastic gob mod- ulus (linear modulus) amount of gob convergence, w, that just enables the gob to sustain the overburden stress, Oq. The resulting secant in situ gob modulus, E q , is then given by Eg = o /e Q . (3) FIGURE 3.— Selection of a secant elastic modulus for gob. When using this method, the extracted seam height, m, must be taken as equal to the full seam thickness, t, that is input to the computer program, since the pro- gram assumes that full seam extraction occurs. In the implementation of this linear gob model in MULSIM/BM, the program begins with a working assumption that all elements of the grid are initially at equilibrium with the virgin overburden stress field. While for an original seam material (coal) this working assumption corresponds to a condition of zero roof- to-floor closure across the seam, for a gob zone it corresponds to an initial closure, c, equal to the product of eo multiplied by the gob zone height, g. This initial working assumption is nor- mally considerably different from the final solution for a particular mining situation. In the process of iteratively solving for a balanced set of closures, the pro- gram normally ends up reducing the clo- sures of gob elements, thus reducing the calculated stress carried by those ele- ments, and increasing the closures of coal elements near the gob zones, thus increasing the stress carried by those elements. In the coal elements, this process results in calculation of stress abutments. In the gob, this process results in calculation of stress-relieved areas near adjacent unmined coal pillars or blocks. In calculating the precise stresses carried by the gob elements or blocks, the program uses the secant modulus; and in the destressed gob regions the stresses calculated by the secant modulus are slightly higher than the stresses that would be calculated by use of the nonlinear equations 1 and 2. The total stress levels calculated by either method are, however, sufficiently low compared with the overburden stresses that the resulting disparity should in most cases have little impact on the stresses calcu- lated for other areas of an analysis. Gob zones are rarely located in such a way that the calculated equilibrium stresses would be greater than the over- burden stress. One plausible way for such a condition to occur would be for a gob zone to be located within the influence zone of a remnant pillar in an adjacent seam, which might then cause a considerable stress concentration. Even so, such a condition would rarely cause the calculated loads in a gob zone to exceed the overburden stress unless there were no stiff er load-bearing structures, such as coal pillars or unmined coal blocks, nearby. Because the focus of analytical interest is usually directed towards areas that contain working faces, entries, coal pillars, and the like, the conditions that might cause gob stresses greater than 0*0 were judged unlikely to be of interest; and therefore no provi- sion was made in MULSIM/BM to track the stiffer gob behavior in the region of stresses greater than oq. Recent Bureau analyses have used the MULSIM/BM gob material model successfully to analyze the stress transfers around longwall panel gob zones (1_, $0. These analyses have used an assumed in situ elastic gob modulus of 20,000 psi, a number that lies within the middle of a range of 1,000 to 47,000 psi reported by Peng ( 12 , p. 222) for rubblized rock material or gob. Adjusted Gob Modulus Reason for Adjustment ( 1_) The load transfers away from a gob zone can be adequately calculated by the pro- gram provided that a properly adjusted gob modulus is used. The total closure of the gob zone corresponds to the flex- ing of the main rock mass. This rock mass response to mining determines the amount and the lateral extent of the load transfer. A complication arises, now- ever, because the program considers all elements in the grid for a particular seam to have the height of the original seam thickness. In reality, of course, the height of a gob zone is higher: typically, about three to four times the seam height, depending on the bulking factor of the immediate roof that caves to fill the excavation. The resulting discontinuity in height does not per se cause great difficulties, since an under- lying assumption of the program is that the element thicknesses are negligible in calculating the response of the rock mass. Because of the discrepancy between the real gob height and the modeled gob height, however, a modified gob modulus must be used in order to calculate the correct gob-zone closures (1_, 9_) . Derivation of Adjusted Gob Modulus The derivation of the modified gob mod- ulus is straightforward. For any ele- ment, the closure, C, is determined by the equation (1): C = (F/A)/S, (4) where F = the normal force acting upon the element, A = the area of the element, and S = the area stiffness of the element (or, stiffness per unit area). The area stiffness, S, has units of force per cubic inch and is given by the fol- lowing equation (1): S = M/h, (5) where M = the elastic modulus that is specified as the input to the computer program for the material type used by that element and h = the element height used by the program (equal to the seam thickness, t). From equations 4 and 5, calculation of the correct element closure requires maintaining an area stiffness that corre- sponds to the correct area stiffness of the in situ area represented by that ele- ment. It also follows from equation 5 that the in situ effective area stiffness of a gob zone, S g , can be given by the following equation: s g - E g/g> (6) where E g = the effective in situ elastic (Young's) modulus of the gob and g = the in situ gob zone height. As noted, the in situ gob zone height is always greater than the seam thick- ness, t, and typically is three to four times greater. MULSIM/BM, however, assumes that gob elements also have the height of the original seam thickness, t. Therefore, in order for the program to calculate the correct gob closure, or closure between the main roof and the floor of the gob zone, it is essential to maintain the condition that S = S 9* (7) Thus, the right hand sides of equations 5 and 6 must be maintained equal to each other: M/h = E g /g, (8) Setting h equal to t and rearranging terms in equation 8 gives the following equation which should be used to calcu- late the adjusted gob modulus that is needed as input to the computer program (1): M = Eg t/g, (9) where and Eg = effective in situ elastic (Young's) modulus of the gob, t = the seam thickness as input to the program, g = the in situ gob zone height. Use of a gob modulus adjusted in this manner has been shown (J_, _9) to give results for the overall load transfers that are in reasonable agreement with field experience. As a linear approxi- mation of the in situ modulus of a gob, a number in the range of 1,000 psi to 47,000 psi is consistent with data re- ported by Peng ( 12 , p. 222). Recent analyses using MULSIM/BM have used an assumed in situ gob modulus of 20,000 psi and an adjusted gob modulus of 5,000 psi (I. 2>- Considerations Affecting Appropriate Use The following considerations affect the use of the inserted-material model. Initial Elastic Closure U_) The program does not account for the elastic closure that occurs in an open- ing before the new material is inserted, because all excavations are assumed to occur at the same instant; thus, slightly more load may be calculated on the inserted material than would actually occur. For many mining problems, this approximation is acceptable. For example, if a packwall having an elastic modulus of 25,000 psi is inserted in a 10-ft seam after 1 in of roof clo- sure has occurred, then the additional packwall stress calculated by MULSIM/BM will be approximately 1/120 times 25,000 psi, or about 200 psi of additional stress. The magnitude of this effect may be as much as 5 to 10 pet of the calcu- lated stress in a packwall, a crib, or a gob zone. If the focus of interest is the magnitude of the stress abutment in a pillar or a rib side, then this level of inaccuracy is negligible and is an acceptable tradeoff for the convenient calculation of the overall load transfer effects. Equivalent Elastic Modulus for Supported Openings (1_) For modeling openings that contain structural supporting members, an ad- justed elastic modulus should be used. For example, consider a 20-ft-wide open- ing supported by steel arches whose legs occupy 3 in of that width, or 1.25 pet of the opening width. This opening is best modeled as an inserted material whose elastic modulus is 1.25 pet of the elastic modulus of the steel in the arches. Another example is the modeling of packwalls in the gate road system of an advancing longwall. If the packwalls occupy 40 pet of the cross section of the gate road system, then the system can be modeled as an inserted material whose modulus is 40 pet of the effective elas- tic modulus of the packwalls. When interpreting the output for an element or block treated in this manner, one must remember that the load carried by the load-bearing member will be aver- aged across the entire element or block. Thus, the stress output from the program for the two example situations will be as follows: For the 3-in steel legs occupy- ing 1.25 pet of a 20-ft opening width, the normal stress printed out for the element or block will be only 1.25 pet of the actual average normal stress in the steel legs. For the packwalls occupying 40 pet of an opening cross section, the normal stress printed out for the element or block will be 40 pet of the average normal stress in the packwall. Equivalent Rock Mass Modulus (J_) The program does not account for the disruptive effects of caving upon the rock mass elastic behavior and upon over- lying seams. In reality, as the rock mass deflects and descends upon a gob zone, nonelastic effects such as cracking open of joints occur; and the effective modulus of the rock in this region may be considerably lowered. This in situ situation calls for some engineering judgment in the selection of an effective rock mass modulus for the program. If an approximate overall rock mass rating (RMR) can be inferred for the overburden, taking into account that the overburden above a gob zone will be weakened and thus will have a low RMR, then an over- all overburden modulus may be estimated from the following equation given by Bieniawski (2): E M = 2 * RMR - 100, (10) where Em is the overall modulus of defor- mation of the rock mass, in gigapascals. 5 Recent Bureau works have used values of 5 1 GPa equals 145,040 psi. 400,000 psi (9) and 384,000 psi (1_) for the effective in situ rock mass elastic modulus. Upper Seams Overlying Gob Zones The program cannot accurately calculate what would happen to a second seam over- lying a gob zone unless the interburden is considerably greater than the expected caving height (O* Major damage will occur to a coal seam overlying a gob zone if the interburden distance is less than a critical distance of 6.3 times the extraction height in the lower seam ( 6_) ; and if the interburden distance is less than about 3.5 times the lower seam extraction height, the upper seam will be completely destroyed by caving (6^). Therefore, MULSIM/BM should not be used if an overlying coal seam is within 3. 5 seam heights of a lower seam gob zone. If the interburden distance is between 3.5 and 6.3 seam heights, the program should be used, if at all, with caution. In such a situation, the elastic prop- erties of coal elements or blocks that overlay the lower seam gob should be reduced according to some estimate of the amount of in situ softening caused by the lower seam extraction. The amount of reduction needed would vary from little or none for 6.3 seam heights of inter- burden to almost 100 pet reduction for only 3.5 seam heights of interburden. MODELING LARGE AREAS (1_) The ability to represent a large area is especially useful. In many coal min- ing situations, the overburden load transfer caused by mining can extend over a very wide area; thus, any given portion of the mine can potentially be affected by extraction at a considerable distance in the same or a neighboring seam. Nonetheless, the mining engineer often wishes to determine the effect of the total system upon only one or a few of its components, such as a given chain pillar or row of pillars. MULSIM/BM permits a distinction between coarse-mesh blocks (undivided blocks) and fine-mesh blocks (divided into 25 ele- ments each). The coarse-mesh blocks are 10 each assigned a material property; and if this is an original seam material (coal), an extraction ratio can also be speci- fied. Coarse-mesh blocks can also be defined as gob or other inserted mate- rials, such as backfill or a packwall system. The area of interest can be included in a fine-mesh area for which the resulting overburden load distribu- tions are calculated on an eleraent-by- element basis. Coarse-Mesh Blocks By use of coarse-mesh blocks, the structural characteristics of the mine structure remote from the area of inter- est can be accurately represented and the resulting effects included in the cal- culated results; yet the computer calcu- lation time and costs are considerably decreased. Material Model Definition Coarse-mesh blocks may use any of the material property sets defined for a par- ticular analysis. The appropriate mate- rial property set is specified simply by providing the property set letter, A through Z, as an input associated with the particular coarse block. Extraction Ratios For coarse-mesh blocks that represent an original seam material (coal), an extraction ratio is specified in addi- tion to the material property set assign- ment. This feature allows an analysis to include the effects of previous or current mining activity adjacent to an area of interest without defining all the details of the adjacent raining layout. The program internally reduces the stiff- ness of a partially extracted coarse-mesh block in accordance with the extraction ratio. The extraction-ratio feature is appro- priate only for mining regions where no roof caving has occurred. If roof caving has occurred in a mined-out region, then this region should be modeled using the gob material model. Boundary Conditions Computer programs using the three- dimensional displacement -discontinuity approach normally consider that the region outside the modeled area Is at equilibrium with the overburden stress and therefore is implicitly unmined and incompressible. In applications of this method, it has been a matter of concern how best to avoid distortion of results due to the influence of an incompressible model boundary (for example, reference 5, p. 15). MULSIM/BM deals with this problem fair- ly easily, through the mechanism of the undivided coarse-mesh blocks. If the coarse-mesh area includes the entire area of interaction that affects the fine-mesh area of interest, as described in the preceding subsection, then the unmodeled regions outside this area of interaction are in a sense irrelevant, since they do not in any case affect the area of interest. A further refinement of the boundary effect exists in MULSIM/BM because of the potential use of different material prop- erty types near the model boundaries. In effect, each individual element or block in the model grid considers that the unmodeled area consists of the same mate- rial type that was used for that indi- vidual element or block. The result is that any material type, for example a gob zone, can be carried right to the coarse- mesh model boundary. If the blocks close to the boundary are under a stress that is close to the overburden stress, then regardless of material type they will not be significantly affected by the presence of the model boundary. GOUGE MATERIAL The MULSIM/BM gouge material capability is taken from the original MULSIM program ( 15 , pp. 140-144). This material model capability allows the use of a seam plane to model a fault plane filled with a gouge material. The resulting capabil- ity is very similar to a slip or joint element. 11 The gouge material uses a Mohr-Coulomb shear strength criterion for calculation of rides (differential horizontal dis- placements across the material). Besides the Young's modulus and shear modulus, the material model makes use of values of cohesion and internal friction angles. Two sets of these values for cohesion and internal friction angle are used: The first set gives the normal values for an intact material; the second set gives residual values for a material that has cracked open (i.e., with negative clo- sure) and then closed back up again. In the solution using this material model, the difference between horizontal stresses in the roof and floor of the seam is compared to the maximum allowable shear stresses that are obtained from the operative (intact or residual) strength properties, using the normal compres- sive stress as a confining stress. If the difference between the horizontal stresses is within the allowable limits, then the rides are determined by using the shear modulus in the normal manner. If, however, the difference between the horizontal stresses exceeds the allowable limits, then the amount of excess stress is used to introduce horizontal slip into the ride components for the next iter- ation, until the excess horizontal stresses are relieved. SEAM LIMITATIONS, SIGN CONVENTIONS, AND SYMMETRY OPTIONS Maximum Number of Seams In general, the maximum number of seams that can be analyzed depends on the dimension statements within a particular program version being used. The program dimension statements must be fitted to the total computer core memory available, unless the program is to run on a virtual memory machine, in which case the memory limitation effectively disappears. The original MULSIM program ( 15 ) was dimensioned for a maximum of four par- allel tabular seams. The MULSIM/BM pro- gram, as listed in appendix C, is limited to a maximum of two seams with a maximum grid of 40 by 40 blocks per seam, in order to meet the memory limitations of the computer used for program develop- ment. To remain within the same core memory limits, a three-seam maximum would require reducing the maximum grid size to about 30 by 30 blocks per seam, and a four-seam maximum would require a maximum total grid of about 20 by 20 blocks per seam. The mesh-generating program listed in appendix D is compatible with any max- imum number of seams and with maximum grid sizes up to 40 by 40 blocks per seam. Appendix G shows how MULSIM/BM can be modified to run on a virtual memory computer. Location of Seam Origins As shown in figure 4, the grids for the MULSIM/BM seam planes must be located with the grid origins all lying on the same normal line. This limitation arises Surface X 3 (Z) /7 X 2 FIGURE 4.— Seam origins lie on the same normal line. 12 because the programmed calculation of influence coefficients does not allow for relative displacement of the seam grids. Thus, for level seams, the Xi and X2 coordinates of all seam origins must be the same. For dipping seams, the X1, X2, and X3 coordinate inputs must be calcu- lated to meet the constraint imposed on the seam origin location. Sign Conventions The global coordinate system of MULSIM/ BM is a standard set of three orthogonal axes, Xi, X2, and X3, that follow the standard right-hand rule: If the thumb of the right hand points in the X3 direc- tion, then an outstretched finger points in the Xi direction while a finger curved to 90° points in the X2 direction. The global origin lies at the surface. For dipping seams, as shown in figure 4, the local XJ and X2 axes remain in the plane of the seam, and X3 is normal to the seam plane. The sign conventions for displacements and stresses are the same as in the orig- inal MULSIM program (1_5, pp. 33-34) and are shown in figure 5. Positive dis- placements, ui, U2> and M3, are in the direction of the corresponding global axes, as shown in figure 5A. Figure 55 shows the positive sense of closure and rides. Seam closure (vertical movement between roof and floor) is positive in the direction that compresses a seam material. Rides (differential horizontal movement between roof and floor) are positive when the floor undergoes a posi- tive relative displacement. Figure 5C shows the positive sense of the stress components, oij. a j j has a positive sense if it points in the positive xj direction while acting on a plane whose X2,^2 * X I'^I A. Positive displacements, fJL } - n+n - ,.x 3 =o:o if 0- ^ ^Ride B. Positive rides and closures '2 1 1 I \ '22 '23 C. Positive normal and shear stresses FIGURE 5.— Sign conventions for displacements and stresses. 13 outward normal points in the negative Xi direction. Therefore, compressive stresses are positive; and the positive senses of the shear stresses are as shown in figure 5C . Symmetry Options MULSIM/BM includes the same symmetry options as in the original MULSIM pro- gram (15). Figure 6 illustrates the four symmetry options available. As shown in the figure, option 1 specifies no sym- metry. Options 2 and 3 allow a line of symmetry through the center of the model grid, and option 4 combines options 2 and 3 so that two lines of symmetry exist. The effect of specifying symmetry op- tion 2, 3, or 4 is to reduce the solution time and, to a small extent, the input data requirements. Only the nonsymmetri- cal portion of the grid Is specified as X- t 40 20 □ 20 40 (0,0) A. Symmetry code (no symmetry) ->X_ I m a g e I ■> X- B. Symmetry code 2 (0,0) > X- X- r (0,0) X _J J -> x^ C. Symmetry code 3 D. Symmetry code 4 FIGURE 6— Symmetry options. 14 input. For example, for the program as listed in appendix C, the maximum grid size is 40 by 40 blocks, including a max- imum 20- by 20-block fine-mesh grid; but if symmetry code 4 is used, only a 20- by 20-block grid with a maximum 10- by 10-block fine-mesh grid can be input. The fine-mesh area must be located so that the lines of symmetry also bisect the fine-mesh grid. For symmetry codes 2 and 3, the fine-mesh area can lie any- where along the line of symmetry, so long as the line of symmetry bisects the fine-mesh grid; for symmetry code 4, the fine-mesh grid must necessarily occupy the center of the coarse-mesh grid. The savings in solution time occurs because the program needs only to find solutions for the nonsymmetric portion (half or quadrant) of the grid. During the iteration process, the current solu- tions for each element and block are also stored for the corresponding imaged ele- ments and blocks. Total solution time in the iteration phase is thus reduced by a factor of either 2 or 4. COMPANION MESH GENERATOR PROGRAM The companion interactive-graphics mesh generator program is quick and conve- nient. The different material types are each assigned elastic property values (Young's modulus and shear modulus) and an identifying letter (A through Z); each element or undivided block is then assigned the desired material type by specifying the appropriate identifying letter. For the undivided coarse-mesh blocks, a table of extraction ratios can be defined; each undivided block that uses an original seam material can then be assigned one of the extraction ratios. Figure 7 shows an example mining lay- out that was defined to illustrate use of MULSIM/BM and of the companion mesh-generator program. Example grids for analysis of this layout are shown in figure 8. A mining engineer can easily generate a data file to analyze this example problem in a 1-h session using the mesh-generator program. Appendix B shows a sample terminal ses- sion using the mesh generator to create a MULSIM/BM input file for this example. Appendix E shows the resulting MULSIM/BM input data file. Appendix F shows the output that results from MULSIM/BM for the same example. The job control lan- guage needed to run the program on the computer system used at the Bureau's Denver (CO) Research Center is shown in appendix H. DEVELOPING A PLAN OF ANALYSIS The following procedure is recommended as a general approach to analyzing a problem using MULSIM/BM. The procedure presented here expands upon a general approach recommended previously U_)» While some of the recommended steps may appear obvious, it is worth taking note that none of them should, in general, be omitted. 1. Define the problem. This means explicitly asking one or more questions that one expects can be answered on the basis of analysis. Examples of such questions might be, "What is the safe size for a particular coal pillar?" or "How much steel support is needed in a certain area to limit opening closure to desired limits?" 2. Identify the appropriate theoreti- cal approach to analyze the problem. For some problems a finite-element approach or perhaps a discrete block analysis will be indicated. This selection of approach must be made on the basis of the analyst's experience and familiarity with the capabilities and limitations of dif- ferent available methods. The following steps assume that MULSIM/BM has been selected as the vehicle of the analysis. 3. Define the area of interest. This area should be included within the fine- mesh zone of the grid. 4. Identify the relevant area of in- teraction. This will be the maximum area from which load transfer effects will 15 Upper seam Upper seam Lower seam 100 200 i . I Scale, ft FIGURE 7.— Example mining layout KEY * t i i 1 1 Mine entryway Lower seam KEY Coal block, zero extraction ZT\ Coal block, -J 0.2 extraction r , o o Gob block ■ u 2 ' 7& 2 l'2 u 'jl ai? Coal elements Gob elements Open elements FIGURE 8.— MULSIM/BM grids for the example layout. 16 be felt within the area of interest. If possible, this entire area should be included within the MULSIM/BM grid. 5. Identify reasonable initial values for effective material properties and for the virgin stress conditions. True stress values can only be determined by in situ measurements. Material proper- ties are sometimes available from labora- tory or in situ testing; in other cases, representative properties can be used with reasonable accuracy. As discussed previously in this report, recent Bureau work (J_, 9_) has used rock mass modulus values in the range of 400,000 psi, cor- responding to relatively low values of the rock mass rating (2), and an effec- tive in situ gob modulus of 20,000 psi, adjusted to 5,000 psi in accordance with equation 9 of this report. The initial values used for the coal seam or for other materials such as pack- walls may need to be reduced in highly stressed areas such as those adjacent to a large gob zone or within the influence zone of a stress concentration emanating from an adjacent seam. Previous Bureau work (1, 7-10) has shown that a procedure of reducing the effective modulus value until the resulting stresses become allowable can adequately represent the transfers of stresses that result from in situ weakening and softening of highly stressed materials. 6. Identify cases to be analyzed. 7. Generate MULSIM/BM input files for the desired cases using the mesh genera- tor program. 8. Run MULSIM/BM to obtain results for the desired cases. 9. Analyze the results using postpro- cessing graphics or other methods. 10. Determine whether the problem has been satisfactorily solved. If not, it may frequently be desirable to redefine the problem on the basis of the analysis conducted so far. At this stage, all the parameters of the analysis should be reexamined; even the selection of theo- retical approach may be subject to change. Therefore the analyst should at this point return to step 1 of this sug- gested analysis procedure. REFERENCES 1. Beckett, L. A., and R. S. Madrid. Practical Application of MULSIM/BM for Improved Mine Design. Paper in Use of Computers in the Coal Industry (Third Conf., WV Univ., Morgantown, WV, July 28-30, 1986). A. A. Balkema, Rotterdam, Netherlands, 1986, pp. 209-219. 2. Bieniawski, Z. T. Determining Rock Mass Def ormability: Experience From Case Histories. Int. J. Rock Mech. , Min. Sci. & Geomech. Abstr. , v. 15, 1978, pp. 237- 247. 3. Crouch, S. L. , and C. Fairhurst. The Mechanics of Coal Mine Bumps and the Interaction Between Coal Pillars, Mine Roof, and Floor (contract H0101778, Univ. MN). BuMines OFR 53-73, 1973, 88 pp.; NTIS PB 222 898. 4. Crouch, S. L. , and A. M. Star- field. Boundary Element Methods in Solid Mechanics. Allen & Unwin, 1983, 322 pp. 5. Hardy, M. P., H. N. Maleki, and S. J. Mitchell. Application of Dis- placement of Discontinuity Methods in Underground Mine Design. Paper in Rock Masses: Modeling of Underground Open- ings/Probability of Slope Failure/Frac- ture of Intact Rock, ed. by C. H. Dowding (Proc. Symp. sponsored by ASCE Geotech. Eng. Div. in conjunction with ASCE Conv. , Denver, CO, Apr. 29-30, 1985). ASCE, 1985, pp. 14-20. 6. Hladysz, Z. Analysis of Risk in Multiple Seam Mining. Soc. Min. Eng. AIME preprint 85-357, 11 pp. 17 7. Kidybinski, A., and C. 0. Babcock. Stress Distribution and Rock Fracture Zones in the Roof of Longwall Face in a Coal Mine. Rock Mech. , v. 5, No. 1, 1973, pp. 1-19. 8. Kripakov, N. P. Analysis of Pil- lar Stability on Steeply Pitching Seam Using the Finite Element Method. BuMines RI 8579, 1981, 33 pp. 9. Kripakov, N. P., L. A. Beckett, and D. A. Donato. Loading on Underground Mine Structures Influenced by Multiple Seam Interaction. Paper in International Symposium on Application of Rock Char- acterization Techniques in Mine Design (SME-AIME Ann. Meeting, New Orleans, LA, Mar. 1986). Soc. Min. Eng. AIME, Little- ton, CO, 1986, pp. 225-236. 10. Kripakov, N. P. , and M. T. Mel- vin. A Computer Program To Simulate Pro- gressive Rock Failure Around Coal Mine Entries. Paper in Proceedings of the First Conference on Use of Computers in the Coal Industry (WV Univ., Morgantown, WV, Aug. 1-3, 1983). Soc. Min. Eng. AIME, New York, 1983, pp. 487-502. 11. Mozumdar, B. J. A Mathematical Model of Ground Movement Due to Underground Mining. Ph.D. Thesis, PA State Univ. , 1974, 134 pp. Xerox Univ. Microfilms, Ann Arbor, MI, fac. 75-9815, 1978. 12. Peng, S. S. Coal Mine Ground Con- trol. Wiley, 1978, 450 pp. 13. Salamon, M. D. G. Elastic Analy- sis of Displacements and Stresses Induced by the Mining of Seam or Reef Deposits. J. South African Inst. Min. & Metall. , Part I, v. 64, No. 4, 1963, pp. 128-149; Part II, v. 64, No. 6, 1964, pp. 197- 218; Part III, v. 64, No. 10, 1964, pp. 468-500; Part IV, v. 65, No. 5, 1964, pp. 319-338. 14. . Reconsolidation of Caved Areas. Coll. Res. Lab. Transvaal and Orange Free State Chamber of Mines Res. Org., Republic of South Africa, Res. Rep. 58/66, July 1966, 25 pp. 15. Sinha, K. P. Displacement Discon- tinuity Technique for Analyzing Stresses and Displacements Due to Mining in Seam Deposits. Ph.D. Thesis, Univ. MN, 1979, 311 pp.; Univ. Microfilms Int., Ann Arbor, MI, fac. 7918390, 1982. 18 APPENDIX A.— MULSIM/BM USER'S GUIDE This appendix explains to the user of MULSIM/BM how to create the input data file. The coarse mesh features and the method of assigning material properties to ele- ments are new within this program. Many of the remaining data definition require- ments are the same as the original MULSIM program as documented by Sinha (15). ' The input data file may be created by using any available text editor, or by run- ning the companion mesh generator program. If the user's computer system has Tek- tronix graphics software Plot-10, and the appropriate terminals (Tektronix 4010, 4014, etc.), then the best way to generate the input data file is to use the mesh generator program. The mesh generator program is described fully in appendix B. The maximum grid size and maximum number of seams allowed depend on the particular MULSIM/BM version. The version listed in appendix D allows a maximum grid of 40 by 40 blocks and a maximum of two seams. Underlined numbers in parentheses refer to items in the list of references preced- ing this appendix. 19 INPUT DATA INSTRUCTIONS THE INPUT FILE CONSISTS OF SEVERAL DIFFERENT CARD TYPES, THE FILE MUST BE IN CARD TYPE SEQUENCE. THE INPUT DATA MUST BE IN CONSISTENT UNITS FOR DIMENSIONS, STRESSES, AND MODULI. FOR EXAMPLE: METERS KILOPASCALS KILOPASCALS METERS MEGAPASCALS MEGAPASCALS CARD TYPE 1 - TITLE DATUM TITLE (ANY TEXT) CARD TYPE 2 - HOST ROCK MATERIAL PROPERTIES DATUM POISSON'S RATIO OF ROCK MASS MODULUS OF ELASTICITY OF ROCK MASS NUMBER OF SEAMS (1-N) N - THE CURRENT VERSION WILL ACCEPT UP TO 2 SEAMS. THIS IS BECAUSE OF THE MAXIMUM 40X40 BLOCK MODEL. OTHER VERSIONS WITH SMALLER BLOCK MODELS WILL ACCEPT UP TO 4 SEAMS. COLUMNS FORMAT 1-80 20A4 COLUMNS FORMAT 1-8 F8.2 9-20 E12.6 21-28 18 CARD TYPE 3 - NUMBER OF MATERIAL PROPERTIES DATUM NUMBER OF MATERIAL TYPES (1-26) COLUMNS FORMAT 1-80 * CARD TYPE 4 - SEAM MATERIAL PROPERTIES (ONE CARD FOR EACH MATERIAL TYPE INPUT IN CARD TYPE 3) DATUM COLUMNS FORMAT MODULUS OF ELASTICITY 1-16 E16.10 SHEAR MODULUS (MODULUS OF RIGIDITY) 17-32 E16.10 THE FOLLOWING DATA MAY BE IGNORED IF THE SHEAR FAILURE OF SEAM MATERIAL IS NOT TO BE CONSIDERED. (STATUS CODE IS 3) COHESION FRICTION ANGLE RESIDUAL VALUE OF COHESION RESIDUAL VALUE OF FRICTION ANGLE 33-40 E8.2 41-48 E8.2 49-56 E8.2 57-64 E8.2 AN '*' FORMAT IS FREE FORMAT( NUMBERS SEPARATED BY COMMAS) GOB MATERIAL INDICATOR(l=YES,0=NO) 65-72 18 20 CARD TYPE 5 - PRIMITIVE STRESS PARAMETERS THE STRESS TENSOR THAT DESCRIBES A STRESS STATE THAT EXISTS PRIOR TO MINING IS DEFINED AS LINEAR FUNCTIONS OF GLOBAL DIRECTION. WITH COMPRESSION BEING POSITIVE; THE EQUATIONS ARE OF THE FORM: STRESS(1,1) = All - Bll * X3 (1,2) = A12 - B12 * X3 AND SO ON. AXX MUST BE >= -.9999 AND <= 99999. BXX MUST BE >= -.9999 AND <= 9.9999 X3 MUST BE NEGATIVE. REFER TO SINHA (15) FOR MORE DETAILS. DATUM All CONSTANT Bll CONSTANT A12 CONSTANT B12 CONSTANT A13 CONSTANT B13 CONSTANT A22 CONSTANT B22 CONSTANT A23 CONSTANT B23 CONSTANT A3 3 CONSTANT B33 CONSTANT COLUMNS FORMAT 1-6 F6.0 7-12 F6.4 13-18 F6.0 19-24 F6.4 25-30 F6.0 31-36 F6.4 37-42 F6.0 43-48 F6.4 49-54 F6.0 55-60 F6.4 61-66 F6.0 67-72 F6.4 CARD TYPE 6 - MODEL DATA DATUM BLOCK WIDTH NUMBER OF BLOCKS IN X-AXIS (1 TO 40) THIS IS THE NUMBER OF BLOCKS ALONG THE LOCAL X-AXIS IN EACH SEAM. (TOTAL COARSE GRID PLUS FINE GRID). IF SYMMETRY IS SPECIFIED, THEN THIS SHOULD BE THE UNIQUE PORTION (QUADRANT OR HALF) OF THE MESH. COLUMNS FORMAT 1-8 F8.2 9-16 18 NUMBER OF BLOCKS IN Y-AXIS (1 TO 40) SAME AS ABOVE EXCEPT FOR THE Y-AXIS. 17-24 18 SYMMETRY FLAG(1 , 2, 3, 4) IF SYMMETRY IS SPECIFIED, THE LINES OF SYMMETRY PASS THROUGH THE CENTER OF THE MODEL. 1 - NO SYMMETRY 2 - VERTICAL LINE OF SYMMETRY 3 - HORIZONTAL LINE OF SYMMETRY 4 - VERTICAL AND HORIZONTAL LINES OF SYMMETRY 25-32 18 21 NUMBER OF OFF-SEAM PLANES AT WHICH DISPLACEMENTS AND STRESSES ARE TO BE COMPUTED. 33-40 18 THE FINE MESH BLOCKS ARE SUBDIVIDED INTO 25 ELEMENTS. THIS CONSISTS OF 5 ROWS OF 5 ELEMENTS PER ROW. STARTING BLOCK IN FINE MESH X-AXIS ENDING BLOCK IN FINE MESH X-AXIS STARTING BLOCK IN FINE MESH Y-AXIS ENDING BLOCK IN FINE MESH Y-AXIS NOTE: ENDING BLOCK - STARTING BLOCK MUST BE LESS THAN 20 CARD TYPE 7 - EXTRACTION DATA FOR COARSE MESH BLOCKS EXTRACTION CODE '0' IS THE DEFAULT FOR ZERO EXTRACTION. THIS CODE IS IRRELEVANT FOR GOB OR OPENINGS. 41-48 18 49-56 18 57-64 18 65-72 18 DATUM NUMBER OF EXTRACTION RATIOS NUMBER OF ADDITIONAL EXTRACTION RATIO CODES. (ADDITIONAL TO ZERO). VALID VALUES ARE 1 THROUGH 9. COLUMNS FORMAT 1-8 18 EXTRACTION RATIO 1 ALL EXTRACTION RATIOS MUST BE A FRACTIONAL NUMBER GREATER THAN AND LESS THAN 1. 9-16 F8.3 EXTRACTION EXTRACTION EXTRACTION EXTRACTION EXTRACTION EXTRACTION EXTRACTION EXTRACTION RATIO RATIO RATIO RATIO RATIO RATIO RATIO 8 RATIO 9 CARD TYPE 8 - GLOBAL COORDINATES OF GRID ORIGIN (ONE CARD FOR EACH SEAM AS INPUT IN CARD TYPE 2) ( THE SEAM ORIGINS ARE AT THE ROOF OF THE SEAM ) DATUM X-COORDINATE FOR SEAM ORIGIN Y-COORDINATE FOR SEAM ORIGIN Z-COORDINATE FOR SEAM ORIGIN(MUST BE NEGATIVE) SEAM THICKNESS 17-24 F8.3 25-32 F8.3 33-40 F8.3 41-48 F8.3 49-56 F8.3 57-64 F8.3 65-72 F8.3 73-80 F8.3 COLUMNS FORMAT 1-8 F8.1 9-16 F8.1 17-24 F8.1 25-32 F8.1 22 CARD TYPE 9 - GRID ORIENTATION FOR SEAM (DIRECTION COSINES BETWEEN SEAM GRID AND GLOBAL COORDINATE SYSTEM) EN(I,J) IS THE DIRECTION COSINE OF LOCAL AXIS X(I) AT THE SEAMS WITH RESPECT TO THE GLOBAL AXIS X(J). DATUM EN(1,1) EN(2,1) EN(3,1) EN(1,2) EN(2,2) EN(3,2) EN(1,3) EN(2,3) EN(3,3) COLUMNS FORMAT 1-8 F8.5 9-16 F8.5 17-24 F8.5 25-32 F8.5 33-40 F8.5 41-48 F8.5 49-56 F8.5 57-64 F8.5 65-72 F8.5 CARD TYPE 10 - MODEL RUN AND RESTART CONTROL PARAMETERS DATUM OVER RELAXATION FACTOR VALID VALUES 1.0 THROUGH 1.99 (1.35 IS OFTEN BEST) COLUMNS FORMAT 1-8 F8.2 MAXIMUM ITERATIONS FOR THIS RUN COMPUTER RUN NUMBER (SEE NOTE 1.) COMPLETED ITERATIONS (SEE NOTE 2.) IN PREVIOUS RUNS USE PREVIOUS GRID FLAG ( 1 =Y, 0=N) (SEE NOTE 3.) 9-16 18 17-24 18 25-32 18 33-40 18 NOTES: 1. COMPUTER RUN NUMBER GREATER THAN 1 IMPLIES THAT DESIRED ACCURACY WAS NOT ACHIEVED IN PREVIOUS RUN. 2. COMPLETED ITERATIONS GREATER THAN ZERO IMPLIES THAT THE RIDE AND CLOSURE VALUES OBTAINED AND SAVED IN PREVIOUS RUNS ARE TO BE USED AS THE INITIAL APPROXIMATIONS FOR THIS RUN. 3. IF THE PREVIOUS GRID FLAG IS SET TO '1', THEN THE INFLUENCE COEFFICIENTS ARE TO BE RETRIEVED FROM A PREVIOUSLY SAVED FILE. ALSO THE MODEL GRID IS TO REMAIN THE SAME AS IN A PREVIOUS RUN. CARD TYPE 11 - FINE MESH MATERIAL PROPERTY CODES (ONE CARD FOR EACH ROW OF ELEMENTS IN THE FINE MESH GRID OF EACH SEAM) EACH CARD CONTAINS THE MATERIAL PROPERTY CODES FOR ALL ELEMENTS IN THE ROW. (THE NUMBER OF ELEMENTS PER ROW IS 5 TIMES THE NUMBER OF FINE MESH BLOCKS IN THE X-DIRECTION. THE TOTAL NUMBER OF ELEMENT ROWS IS 5 TIMES THE NUMBER OF FINE MESH BLOCKS IN THE Y-DIRECTION, TIMES THE NUMBER OF SEAMS.) 23 DATUM COLUMNS FORMAT MATERIAL PROPERTY CODES 1-100 100A1 EACH CODE ENTERED SPECIFIES THE MATERIAL PROPERTY SET FOR A PARTICULAR ELEMENT. THE CODES MUST CORRESPOND TO THE NUMBER OF MATERIAL TYPES ENTERED IN CARD TYPE 3, PLUS THE VALUES 1 AND 2. I. E. IF 2 MATERIAL TYPES ENTERED, THEN VALID VALUES ARE (A,B, 1, 2). IF 3 MATERIAL TYPES ENTERED, THEN VALID VALUES ARE (A,B,C, 1, 2) ETC. CODE 1 INDICATES AN OPENING, CODE 2 INDICATES A COMPLETELY RIGID MATERIAL. CARD TYPE 12 - FINE MESH MINING STATUS CODES (ONE CARD FOR EACH ROW OF ELEMENTS IN THE FINE MESH GRID OF EACH SEAM) EACH CARD CONTAINS THE MINING STATUS CODES FOR ALL ELEMENTS IN THE ROW. (THE NUMBER OF ELEMENTS PER ROW IS 5 TIMES THE NUMBER OF FINE MESH BLOCKS IN THE X-DIRECTION. THE TOTAL NUMBER OF ELEMENT ROWS IS 5 TIMES THE NUMBER OF FINE MESH BLOCKS IN THE Y-DIRECTION TIMES THE NUMBER OF SEAMS.) DATUM COLUMNS FORMAT MINING STATUS CODES 1-100 100A1 EACH CODE ENTERED SPECIFIES THE MINING STATUS CODE SET FORA PARTICULAR ELEMENT. VALID VALUES ARE: 3 - NORMAL PROPERTIES (SEAM MATERIAL, GOB INSERTED MATERIAL) 4 - GOUGE MATERIAL (MOHR-COULOMB MODEL) CARD TYPES 13 AND 14 MUST BE INCLUDED IF A COARSE MESH AREA HAS BEEN DEFINED. THEY MUST NOT BE INCLUDED IF THE MODEL DOES NOT CONTAIN ANY COARSE MESH BLOCKS. CARD TYPE 13 - COARSE MESH MATERIAL PROPERTY CODES (ONE CARD FOR EACH ROW OF BLOCKS IN THE TOTAL GRID MODEL) (EACH CARD CONTAINS THE MATERIAL PROPERTY CODES FOR ALL BLOCKS IN THE ROW) DATUM - COLUMNS FORMAT MATERIAL PROPERTY CODES 1-40 40A1 THE VALID CODES ARE THE SAME AS THE FINE MESH AREA WITH THE ADDITIONAL SPECIAL CODE '*' WHICH IS USED TO DESIGNATE A FINE MESH BLOCK. 24 CARD TYPE 14 - COARSE MESH EXTRACTION RATIO CODES (ONE CARD FOR EACH ROW OF BLOCKS IN THE TOTAL GRID MODEL) EACH CARD CONTAINS THE EXTRACTION CODE FOR EVERY BLOCK IN THE ROW. DATUM EXTRACTION RATIO CODES EACH CODE ENTERED SPECIFIES THE EXTRACTION RATIO FOR A PARTICULAR BLOCK IN THE ROW. VALID CODES (1 TO 9) ARE SET UP IN CARD TYPE 7. I.E. IF 2 ENTERED, THEN THE VALID VALUES ARE (0,1,2). IF 3 ENTERED, THEN THE VALID VALUES ARE (0,1,2,3) ETC. AGAIN, THE SPECIAL CODE »*» IS USED TO DESIGNATE A FINE MESH BLOCK. COLUMNS FORMAT 1-40 40A1 CARD TYPE 15 - OFF SEAM GRID DETAILS THE OFF-SEAM PLANE IS AN ARBITRARY PLANE IN THE ROCK MASS. STRESSES AND DISPLACEMENTS ARE CALCULATED AT THE CENTER OF EACH BLOCK WITHIN THE OFF-SEAM PLANE. DATUM X-COORDINATE OF OFF-SEAM ORIGIN Y-COORDINATE OF OFF-SEAM ORIGIN Z-COORDINATE OF OFF-SEAM ORIGIN BLOCK WIDTH ALONG X-AXIS BLOCK WIDTH ALONG Y-AXIS NUMBER OF BLOCKS ALONG X-AXIS NUMBER OF BLOCKS ALONG Y-AXIS COLUMNS FORMAT 1-12 F12.3 13-24 F12.3 25-36 F12.3 37-48 F12.3 49-60 F12.3 61-68 18 69-76 18 CARD TYPE 15A - OFF SEAM PLANE ORIENTATION (DIRECTION COSINES) DATUM EN1X EN2X EN3X EN1Y EN2Y EN3Y EN1Z EN2Z EN3Z COLUMNS FORMAT 1-8 F8.5 9-16 F8.5 17-24 F8.5 25-32 F8.5 33-40 F8.5 41-48 F8.5 49-56 F8.5 57-64 F8.5 65-72 F8.5 NOTE: CARD TYPE PAIRS(15, 15A) ARE REPEATED FOR EACH OFF-SEAM PLANE 25 APPENDIX B.~ MULSIM/BM MESH GENERATOR USER'S GUIDE This user's guide is in the form of a sample terminal session. The MULSIM/BM input file created by this sample session is listed in appendix E. As installed on the computer system used by the Bureau, the mesh generator is started by entering the following commands following the "ready" prompt from the computer: GET , PRGENM/UN=BM000 1L BEGIN, PRGENM These commands will start up a procedure file that calls the mesh generator pro- gram. A listing of the procedure file follows the sample terminal session. Anyone using a different computer system will need to implement an equivalent procedure. The user will make the selection as to whether or not the mesh generator will con- vert depth and distance entered in feet to inches. All card type data will be requested as outlined in the input data instructions in appendix A, except for the orientation of the grid or the orientation of any off-seam planes. The orientation will be supplied in terms of strike, dip, and offset angles, and the mesh generator program will then calculate the appropriate direction cosines. The maximum grid size and maximum number of seams depend on the MULSIM/BM version to be used. 26 SAMPLE TERMINAL SESSION READY GET,PRGENM/UN=BM0001L USER BEGIN, PRGENM USER THIS PROGRAM GENERATES INPUT-DATA FOR MULSIM WHAT DO YOU WANT TO DO NOW TYPE TO END THIS PROGRAM NOW TYPE 1 TO GENERATE A DATA FILE ? 1 USER PREPARATION OF INPUT-DATA FOR —ENHANCED MULSIM YOU MUST USE CONSISTENT UNITS FOR: DIMENSION, STRESSES, AND MODULI (FOR EXAMPLE: METERS, KILOPASCALS, KILOPASCALS METERS, MEGAPASCALS, MEGAPASCALS INCHES, PSI, PSI DO YOU WANT AUTOMATIC CONVERSION OF DEPTH AND DISTANCE ENTERED IN FEET TO INCHES(Y OR N) ? Y USER DEPTH AND DISTANCE VALUES WILL BE CONVERTED FROM FEET TO INCHES. (MODULUS VALUES WILL NOT BE CONVERTED) CARD TYPE 1 —TITLE WHAT IS THE TITLE ? MULSIM/BM SAMPLE PROBLEM — THIS IS LINE 1 OF THE FILE USER TITLE ENTERED IS: MULSIM/BM SAMPLE PROBLEM — THIS IS LINE 1 OF THE FILE IS THIS OK(Y/N) ? Y USER CARD TYPE 2 POISSON'S RATIO OF THE ROCK MASS = ? .15 USER MODULUS OF ELASTICITY OF THE ROCK MASS = ? 400000 USER THE MAXIMUM GRID AND THE MAXIMUM NUMBER OF SEAMS ALLOWED DEPEND ON THE MULSIM/BM VERSION TO BE USED 1-2 40 X 40 3 30 X 30 4 20 X 20 NUMBER OF SEAMS = ? 2 USER HOST MATERIAL PROPERTIES ENTERED ARE: POISSON'S RATIO: .15 MODULUS OF ELASTICITY: 400000. NUMBER OF SEAMS: 2 IS THIS OK(Y/N) ? Y USER 27 CARD TYPE 3 SEAM MATERIALS ARE SPECIFIED BY A LETTER CODE (A,B,C,....Z) HOW MANY OF THESE MATERIALS ARE THERE ? 2 CARD TYPE 4 MATERIAL NUMBER: 1 MATERIAL CODE: A IS THIS A GOUGE MATERIAL(MOHR-COULOMB MODEL)? 3 = "NORMAL MATERIALS" (SEAM MATERIALS, GOB, OR "INSERTED" MATERIALS) 4 = GOUGE METERIAL (MOHR-COULOMB MODEL) (ENTER 3 OR 4) ? 3 INPUT MATERIAL PROPERTIES: (COHESION AND FRICTION ANGLE CAN BE ASSIGNED 0.0) IF THEY ARE UNNECESSARY. ) YOUNGS MODULUS = ? 200000 SHEAR MODULUS = ? 76923 COHESION OF SOLID MATERIAL = ? INTERNAL FRICTION ANGLE OF SOLID MATERIAL = ? COHESION OF BROKEN MATERIAL = ? INTERNAL FRICTION ANGLE OF BROKEN MATERIAL = ? IS THIS A GOB/INSERTED MATERIAL TYPE (Y/N) ? N DATA ENTERED FOR MATERIAL NUMBER: 1 YOUNGS MODULUS: 200000 SHEAR MODULUS: 76923 COHESION : 0. INTERNAL ANGLE: 0. COHESION BROKEN: 0. INTERNAL ANG BROKEN: 0. GOB MATERIAL: N IS THIS OK(Y/N) ? Y CARD TYPE 4 MATERIAL NUMBER: 2 MATERIAL CODE: B IS THIS A GOUGE MATERIAL (MOHR-COULOMB MODEL)? 3 = "NORMAL MATERIALS" = -.9999 AND <= 99999. BXX MUST BE >= -.9999 AND <= 9.9999 INPUT STRESS DATA IN PSI ASSUMING X3 IS IN FEET; THE MESH GENERATOR WILL DIVIDE YOUR BXX VALUES BY 12 TO MAINTAIN CONSISTENT UNITS SINCE COORDINATES HAVE BEEN CONVERTED TO INCHES INPUT All: ? INPUT Bll: ? 0.55 INPUT A12: ? USER USER USER USER USER USER USER USER USER USER USER USER 29 INPUT B12: ? INPUT A13 ? INPUT B13 ? INPUT A22: ? INPUT B22 ? 0.55 INPUT A23: ? INPUT B23: ? INPUT A33 ? INPUT B33: ? 1.1 PRIMITIVE STRESS DATA ENTERED A11,B11, B33 0. 0.55 0. 0. 0. 0. 0. 0.55 0. 0. 0. 1.1 IS THIS OK(Y/N) ? Y CARD TYPE 6 MODEL DATA IF SYMMETRY IS SPECIFIED. THE AXES OF SYMMETRY PASS THROUGH THE CENTER OF THE MODEL WHAT IS THE SYMMETRY CODE 1 - NO SYMMETRY 2 - COLUMN SYMMETRY (VERTICAL AXIS OF SYMMETRY) 3 - ROW SYMMETRY (HORIZONTAL AXIS OF SYMMETRY) 4 - COLUMN AND ROW SYMMETRY ENTER 1,2,3, OR 4 ? 1 WHAT IS THE BLOCK WIDTH (INPUT WIDTH IN FEET: YOUR DATA WILL BE CONVERTED TO INCHES.) ? 100 HOW MANY BLOCKS LIE ALONG THE LOCAL X AXIS IN EACH SEAM(TOTAL GRID-COARSE + FINE) IF SYMMETRY WAS SPECIFIED. INPUT ONLY THE UNIQUE PORTION (QUADRANT OR HALF) OF THE MESH. ? 8 HOW MANY BLOCKS LIE ALONG THE LOCAL Y-AXIS IN EACH SEAM(TOTAL GRID-COARSE + FINE) IF SYMMETRY WAS SPECIFIED. INPUT ONLY THE UNIQUE PORTION (QUADRANT OR HALF) OF THE MESH. ? 8 FINE MESH STARTING BLOCK X AXIS USER USER USER USER USER USER USER USER USER USER USER USER USER USER 30 ? 4 USER FINE MESH ENDING BLOCK X AXIS ? 5 USER FINE MESH STARTING BLOCK Y AXIS ? 2 USER FINE MESH ENDING BLOCK Y AXIS ? 7 USER AT THIS POINT THE MODEL WILL BE PLOTTED OUT ON THE TEKTRONIX SCREEN. THE USER WILL SEE A PROMPT AT THE TOP LEFT HAND CORNER OF THE SCREEN. IF THE USERS RESPONSE TO THE QUESTION "IS THE MODEL OK" IS NO THEN THE PROMPTS FOR CARD TYPE 6 ARE REPEATED AND THEN THE MODEL IS PRESENTED ON THE SCREEN AGAIN. IS MODEL OK(Y/N) ? Y USER DO YOU WANT A HARD COPY(Y/N) ? N USER HOW MANY OFF-SEAM PLANES WILL BE USED TO OBTAIN ADDITIONAL STRESS AND DISPLACEMENT DATA ? 1 USER MODEL DATA ENTERED IS BLOCK WIDTH: 100. X-AXIS BLOCKS : 8. Y-AXIS BLOCKS : 8. FINE MESH X : 4 5 FINE MESH Y : 2 7 1 SYMMETRY CODE NUM OFFSEAM 1 IS THIS OK(Y/N) ? Y CARD TYPE 7 EXTRACTION CODE "0" IS ZERO EXTRACTION (THIS CODE IS IRRELEVANT FOR GOB OR OPENINGS) ENTER NUMBER OF ADDITIONAL EXTRACTION RATIO CODES (0 TO 9) ? 1 ENTER EXTRACTION RATIO FOR CODE 1 (FRACTIONAL NUMBER > AND < 1) ? .2 EXTRACTION DATA ENTERED IS: NUMBER OF NON-ZERO EXTRACTION CODES: 1 EXTRACTION RATIOS:. 2 IS THIS OK(Y/N) ? Y CARD TYPE 8 SEAM NUMBER: 1 WHAT ARE THE GLOBAL COORDINATES OF THE GRID USER USER USER USER ; 31 ORIGIN (INPUT IN FEET; YOUR DATA WILL BE CONVERTED TO INCHES. XO = ? USER YO = ? USER ZO = ? -1080 USER THICKNESS = ? 10 USER GLOBAL COORDINATES FOR SEAM 1 XO: 0. YO: 0. ZO: -1080. THICKNESS: 10. IS THIS OK(Y/N) ? Y USER CARD TYPE 8 SEAM NUMBER: 2 WHAT ARE THE GLOBAL COORDINATES OF THE GRID ORIGIN (INPUT IN FEET; YOUR DATA WILL BE CONVERTED TO INCHES. XO = ? USER YO = ? USER ZO = ? 1000 USER MUST BE A NEGATIVE NUMBER ZO = ? -1000 THICKNESS = ? 8 USER GLOBAL COORDINATES FOR SEAM 2 XO: 0. YO: 0. ZO: -1000. THICKNESS: 8. IS THIS OK(Y/N) ? Y USER CARD TYPE 9 GRID ORIENTATION SPECIFY STRIKE, DIP AND OFFSET ANGLE STRIKE ANGLE IS IN DEGREES COUNTERCLOCKWISE FROM GLOBAL Y (COUNTERCLOCKWISE IS MEASURED LOOKING DOWN FROM THE SURFACE) 32 WHAT IS THE STRIKE ANGLE ? USER POSITIVE DIP IS TOWARD THE ROTATED X DIRECTION WHAT IS THE ANGLE OF DIP ? USER IN THE PLANE OF THE SEAM, THE OFFSET ANGLE IS MEASURED COUNTERCLOCKWISE FROM THE DIP DIRECTION. TO THE ENTRY LINE ( THE LOCAL X-AXIS OF YOUR MESH WHAT IS THE OFFSET ANGLE? ? USER ANGLES ENTERED ARE: STRIKE: 0. DIP: 0. OFFSET: 0. IS THIS OK(Y/N) ? Y USER CARD TYPE 10 PROGRAM FLOW PARAMETERS THE OVER-RELAXATION FACTOR CAN BE ANY NUMBER FROM 1.0 TO 1.99 (1.35 IS OFTEN BEST). OVER-RELAXATION FACTOR = ? 1.35 USER WHAT RUN NUMBER IS THIS ? 1 USER HOW MANY ITERATIONS WERE COMPLETED IN PREVIOUS RUNS ? USER MAXIMUM NUMBER OF NEW ITERATIONS FOR THIS RUN = ? 100 USER IS A PREVIOUS COEFFICIENT MAXRIX TO BE USED ENTER (1 = YES, = NO) ? USER FLOW PARAMETERS ENTERED ARE: RELAXATION FACTOR: 1.35 RUN NUMBER: 1 PREV ITERATIONS: 0. MAX NEW ITERATIONS: 100. PREV COFFICIENTS: 0. IS THIS OK(Y/N) ? Y USER CARD TYPE 15 OFFSEAM GRID DETAILS: PLANE NO. 1 INPUT COORDINATES AND WIDTH IN FEET: AND THEY WILL BE CONVERTED TO INCHES LOCAL ORIGIN XO = ? 300 USER YO = ? 400 USER ZO = 33 ? -1089 USER BLOCK WIDTH ALONG THE LOCAL X AXIS= ? 20 USER BLOCK WIDTH ALONG THE LOCAL Y AXIS= ? 20 USER NUMBER OF BLOCKS IN LOCAL X DIRECTION= ? 10 USER NUMBER OF BLOCKS IN LOCAL Y DIRECTION= ? 1 USER OFFSEAM GRID DETAILS FOR PLANE NO: 1 XO = 300. YO = 400. ZO = -1089. X-AXIS BLOCK WIDTH: 20. Y-AXIS BLOCK WIDTH: 20. X-AXIS NUM OF BLOCKS: 10. Y-AXIS NUM OF BLOCKS: 1. IS THIS OK(Y/N) ? Y USER CARD TYPE 15A INPUT PLANE ORIENTATION SPECIFY STRIKE, DIP AND OFFSET ANGLE STRIKE ANGLE IS IN DEGREES COUNTERCLOCKWISE FROM GLOBAL Y (COUNTERCLOCKWISE IS MEASURED LOOKING DOWN FROM THE SURFACE WHAT IS THE STRIKE ANGLE ? USER POSITIVE DIP IS TOWARD THE ROTATED X DIRECTION WHAT IS THE ANGLE OF DIP ? USER IN THE PLANE OF THE SEAM, THE OFFSET ANGLE IS MEASURED COUNTERCLOCKWISE FROM THE DIP DIRECTION. TO THE ENTRY LINE ( THE LOCAL X-AXIS OF YOUR MESH WHAT IS THE OFFSET ANGLE? ? USER ANGLES ENTERED ARE: STRIKE: 0. DIP: 0. OFFSET: 0. IS THIS OK(Y/N) ? Y USER THE MESH GENERATOR WILL NOW DISPLAY THE FINE MESH AREA ON THE SCREEN AND ALLOW THE USER TO INSERT IN EACH ELEMENT THE APPROPRIATE MATERIAL PROPERTY CODE. THE USER IS FIRST PROMPTED FOR THE DEFAULT MATERIAL PROPERTY CODE WHICH WILL FILL THE FINE MESH AREA. THE FINE MESH AREA WILL BE MODELED FIRST FOLLOWED BY THE COARSE MESH AREA ENTER THE DEFAULT PROPERTY FOR SEAM 1 34 ? A USER 1 = OPENING 2 = RIGID; A-Z = MATERIALS; ENTER LETTER OR NUMBER TO SUBSTITUTE ? 1 USER MOVE CURSOR TO THE TWO OPPOSITE CORNERS OF THE ZONE TO CHANGE ENTER "X" AT EACH CORNER ENTER "E" WHEN DONE IF USING A 4054 TERMINAL, DO NOT PRESS AFTER ENTERING "X" OR "E" THE USER WILL NOW CHANGE THE MODEL BY USING THE GRAPHIC INPUT CURSOR AS PER THE ABOVE INSTRUCTIONS. WHEN THE USER ENTERS AN "E" INDICATING THAT THE CHANGES ARE COMPLETED, THE PROGRAM WILL PROMPT AS FOLLOWS: CHANGES (Y/N) ? N USER DO YOU WANT A HARD COPY(Y/N) ? N USER THE SAME PROCEDURE IS FOLLOWED IN MODELING THE COARSE MESH AREA AND THEN IN MODELING THE EXTRACTION RATIOS FOR THE COARSE MESH BLOCKS. WHEN THE ENTIRE SEAM HAS BEEN MODELED, THE PROGRAM WILL PROMPT THE USER AGAIN. IF SEAM 1 IS NOT O.K. YOU MAY REMODEL THE ENTIRE MESH FOR THIS SEAM. IS SEAM 1 O.K. (Y/N) ? Y USER SEAM 2 WILL BE MODELED IN THE SAME MANNER AS SEAM 1. THE USER WILL BE PROMPTED AS TO WHETHER SEAM 2 IS ALLRIGHT. IF NOT THEN SEAM 2 WILL BE COMPLETELY REMODELED AGAIN. ENTER FILE NAME (FOR FILE TO BE CREATED) ? SAMPLE USER . . .NOW WRITING CONTROL CARDS ...NOW WRITING MATERIAL CODES FOR SEAM 1 35 ..NOW WRITING MATERIAL CODES FOR SEAM 2 ..NOW WRITING STATUS CODES FOR SEAM 1 ..NOW WRITING STATUS CODES FOR SEAM 2 . .NOW WRITING COARSE MESH MATERIAL CODES FOR SEAM 1 ..NOW WRITING COARSE MESH MATERIAL CODES FOR SEAM 2 ..NOW WRITING COARSE MESH EXTRACTION CODES FOR SEAM 1 . .NOW WRITING COARSE MESH EXTRACTION CODES FOR SEAM 2 ..NOW WRITING OFF-SEAM CONTROL CARDS WHAT DO YOU WANT TO DO NOW TYPE TO END THIS PROGRAM NOW TYPE 1 TO GENERATE A DATA FILE USER READY END OF SAMPLE TERMINAL SESSION - LISTING OF PROCEDURE FILE PRGENM .PROC,PRGENM*I. CLEAR(*, PRGENM) RFL, 77000. GET , BGNMLBM/UN=BM000 1L. ATTACH, PLOT 10/UN=GRAFLIB. LDSET,LIB=PLOT10. BGNMLBM. REVERT,NOLIST. 36 o z M H CO o o Q 3 a H C_> § H CO ? I CJ X M O z w eu < -1 u. z -1 ID 00 > o t- o a. CD t o a> -1 li. z a! co (0 Ul to a. 00 5 2 0. IO 0. z a. r- i 0. 5 2 m 2 Q. 2 CO u. O CO CD O (9 Z to UJ > or Ui o 2 ID -1 * CM U. 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U. 8 co C£ o _J o ^ininNmcOrtoin^ o>fxr>.cMeo«-icooot-io tnocDCOi-iCMi-lCMCMO OHlOOXMfOtOfl'W »-Hi-H©©«-H»-4t-*i-*«-««-* OOOOOOOOOO »HmCtNOCO<-*lOlO'H cnco^j-cococorvcMPvco ^rcors.HCMOcoioiot rs rt io co is h m i-< o oo lOflOVOlNrMDOirs CMCM.-l«-lOOOOOO o z <: I I I I I I CSJCMCMCSICMCMCMCMCMCM 0>000>00>0)OC7)0> OOOOOOOOOO CO CO CO CO CO CO CO CO CO CO I I I I I I OOOOOOOOOO CSICMCSiCMCMCMCMCMCMCM CJ>C7>CJ>0>0)0)O>C7>CTO) OOOOOOOOOO CNJlOOTOOCMlOOV CO N Ol CM "IIO H VIO CO coco^-TTi-commm •-HCMco'rincorvcocno O LU X o o 293 APPENDIX G.— ADAPTATION OF PROGRAM CODE TO OTHER COMPUTERS The most complex changes to the MULSIM/BM code for implementation on any other computer system would involve the replacement of the CDC mass storage routines (OPENMS, READMS, WRITMS , CLOSMS) with the equivalent 10 routines on the user's computer. Because the CDC Cyber allows up to 10 characters per computer word, any manipulations involving the packing of material property codes and mining status codes would have to be looked at closely and possibly reprogrammed. The definition of the array MKOD to a character variable type of length 10 would be the easiest way to take care of the 10 characters per word code. The CDC format editing character for literals is "*". This would have to be changed to the ANSI standard of M t ii The CDC routine to get the elapsed CPU time (second) would have to be replaced with the equivalent routine on the user's computer. The following routines illustrate how to replace the Cyber mass stor- age routines: c============================================= _ ===================c C c C CLOSMS C C C SUBROUTINE CLOSMS(IUNIT) C C CLOSMS - SIMULATES CDC ROUTINE OF SAME NAME C C ARGUMENTS C IUNIT - FILE UNIT NUMBER OF FILE TO BE CLOSED C INTEGER IUNIT C CLOSE (UNIT=IUNIT) RETURN END 294 c c C OPENMS C C C SUBROUTINE OPENMS(IUNIT, INDEXF ,MXREC, IKTYP) C C OPENMS - SIMULATES CDC ROUTINE OF SAME NAME C WITH SOME RESTRICTIONS C ARGUMENTS C IUNIT - FILE UNIT TO BE OPENED C INDEXF - FILE INDEX ARRAY(NOT USED) C MXREC - MAX. NO. OF RECORDS TO BE WRITTEN TO FILE C (NOT USED) C IKTYP - INDEX TYPE FLAG(NOT USED) C C RESTRICTIONS - C 1. IF UNIT NOS. ARE THOSE DEFINED FOR RE ST ART, HI STORY C OR GEOMETRY FILES - FILENAME IS SET UP ACCORDINGLY C 2. IF UNIT NO. IS NOT DEFINED AS IN 1. THEN A UNIQUE C FILENAME IS GIVEN AS RANF$$%% WHERE $$ AND %% ARE C CHOSEN AS FOLLOWS C $$ IS A CHARACTER BETWEEN A - Z , AND C %% IS THE VALUE IUNIT SUCH THAT A UNIQUE FILENAME C IS PRODUCED C 3. THE RECORD LENGTH IN BYTES NNREC IS DEFINED C ACCORDINGLY C INTEGER IUNIT, I NDEXF(l), MXREC, IKTYP C CHARACTER*20 RSTFIL,HSTFIL,GEOFIL COMMON/RFILEC/ RSTFIL,HSTFIL,GEOFIL INTEGER NRCRST , NRCHST , NRCGEO , NRCFIL , NBYTRL , NBYTIN COMMON/RF ILEI/ NRCRST , NRCHST , NRCGEO , NRCFIL , NBYTRL , NBYTIN C C LOCAL VARIABLES C CHARACTER*20 FILNAM CHARACTERS CHAR(26) ,ICHN(2) , ICH LOGICAL IEXIST INTEGER I,J,INO(2),IDIG,IDIV,NUM,IPOS,NNREC C C INITIALIZE VARIABLES C data char/' a', 'b ' , 'c ' , 'd ' , 'e ' , *f ' , 'g » , 'h' , 'i • , ' j' , 'k' , ? l' , »m' i/nvovpvqvrvsvtvuvvvwvxvyvzV FILNAM = ' ' C C CHECK FOR UNALLOWABLE FILE UNIT 295 IF (IUNIT.LT.0.OR.IUNIT.GT.99) GO TO 10430 C C FOR ANY OTHER VALUES OPEN FILE WITH A UNIQUE NAME C TRANSFORM TWO DIGIT NO. TO CHARACTERS C IDIG = 1 IDIV = IUNIT/10 IF (IDIV.EQ.O) THEN INO(l) = IUNIT ELSE INO(l) = IDIV INO(2) = IUNIT-10*IDIV IDIG = 2 ENDIF C DO 1011, J = 1,IDIG NUM = INO(J) WRITE(ICH, '(II) ')NUM ICHN(J) = ICH 1011 CONTINUE C DO 1032, I = 1,26 FILNAM(1:4) = 'RANF' FILNAM(5:5) = CHAR(I) C C INSERT NUMERIC PART TO FILENAME C 1021 C C C IPOS = 5 DO 1021, J = 1,IDIG IPOS = IPOS + 1 FILNAM( IPOS: IPOS) = ICHN(J) CONTINUE DOES FILENAME ALREADY EXIST INQUIRE (FILE=FILNAM,EXIST=IEXIST) IF (IEXIST) GOTO 1032 C NNREC = NRCFIL IF (NNREC. LE.O) GOTO 10430 GOTO 10510 1032 CONTINUE C 10510 CONTINUE C C CONVERT RECORD LENGTH TO BYTES C NNREC = NNREC*NBYTRL 296 OPEN (UNIT=IUNIT , FILE=FILNAM , STATUS= 'UNKNOWN ' , ACCESS= 'DIRECT ' 1 ,FORM=' UNFORMATTED' ,RECL=NNREC,ERR=10430) C 10430 CONTINUE WRITE(6,80110)IUNIT,NNREC STOP C 80110 FORMAT( IX, 'SUBROUTINE OPENMS - CANNOT OPEN FILE'/ 11X, 'FILE UNIT NO. =' ,15, ' REC. LENGTH= ' ,15/) END C C C READMS C C C SUBROUTINE READMS (IUNIT,ARR, NOW, JREC) C C READMS - SIMULATES CDC ROUTINE OF SAME NAME C C ARGUMENTS C IUNIT - OUTPUT FILE UNIT C ARR - ARRAY TO BE READ C NOW - NUMBER OF ITEMS OF 'A' TO READ C JREC - RECORD NUMBER C INTEGER IUNIT, NOW, JREC REAL ARR(NOW) C INTEGER MSTORT COMMON/CDCDAT/LARRTP INTEGER LARRTP PARAMETER (MSTORT=1000) COMMON/TMSTOR/XTRRW(MSTORT ) , NTRRW(MSTORT ) DOUBLE PRECISION XTRRW INTEGER NTRRW C C LOCAL VARIABLES C INTEGER NOV, I C C SET UP NO. OF VARIABLES TO BE TRANSFERRED FOR REALS OR INTEGERS C ** ASSUME 2 INTEGERS = 1 REAL ** C LARRTP .EQ. - FOR AN INTEGER ARRAY C LARRTP .NE. - FOR A REAL ARRAY C NOV = NOW IF ( LARRTP .EQ. 0) NOV = (NOW+l)/2 READ (IUNIT, REC=JREC)(ARR(I), 1=1, NOV) C RETURN END 297 C C C WRITMS C C C SUBROUTINE WRITMS ( IUNIT , ARR , NOW , JREC ) C C WRITMS - SIMULATES CDC ROUTINE OF SAME NAME C C ARGUMENTS C IUNIT - OUTPUT FILE UNIT C ARR - ARRAY OF VARIABLES TO BE WRITTEN C NOW - NUMBER OF VARIABLES TO BE WRITTEN C JREC - RECORD NUMBER C INTEGER IUNIT, NOW, JREC REAL ARR(NOW) C INTEGER MSTORT COMMON/CDCDAT/LARRTP INTEGER LARRTP PARAMETER (MSTORT=1000) COMMON/TMSTOR/XTRRW(MSTORT ) , NTRRW(MSTORT ) DOUBLE PRECISION XTRRW INTEGER NTRRW C C LOCAL VARIABLES C INTEGER NOV, I C C SET UP NO. OF VARIABLES TO BE TRANSFERRED FOR REALS OR INTEGERS C ** ASSUME 2 INTEGERS = 1 REAL ** C LARRTP .EQ. - FOR AN INTEGER ARRAY C LARRTP .NE. - FOR A REAL ARRAY C NOV = NOW IF (LARRTP .EQ. 0) NOV = (NOW+l)/2 WRITE(IUNIT,REC=JREC)(ARR(I),I=l,NOW) C RETURN END 298 APPENDIX H. — CYBER JOB CONTROL STREAM TO RUN MOLSIM/BM A CDC Cyber procedure file has been written that allows the user to respond to questions about the input files and output files necessary to submit a MULSIM/BM job to the computer. A sample session using the procedure file follows. The listing of the procedure file itself is included after the sample session. SAMPLE SESSION READY GET,PRSUBM/UN=BM0001L -,PRSUBM ENTER PRIORTY JOB PRIORITY( 1 , 3, 5) ? 5 THE JOB PRIORITY ON THE CDC CYBER IS DEFINED AS FOLLOWS: 1 = DAYTIME PROCESSING AT 10 TIMES THE COST OF WEEKEND PROCESSING. 3 OVERNIGHT PROCESSING AT 2.5 TIMES THE COST OF WEEKEND PROCESSING. 5 = WEEKEND PROCESSING. ENTER USRNAM USER NAME ? USER1 ENTER USREXT USER EXTENSION ? 1234 ENTER DISCFIL DISPLACEMENTS FILE NAME ? DFILE ENTER COFFSFL COEFFICIENTS FILE NAME ? CFILE ENTER COFFSDF C0EFFICIENTS2 FILE NAME ? CFILE2 ENTER MLSINPT MULSIM/BM INPUT FILE NAME ? MFILE ENTER SEAM10T SEAM 1 OUTPUT FILE NAME ? SFILE ENTER CSEAM10 SEAM 1 COARSE MESH OUTPUT FILE NAME ? CFILE ENTER TIMLIMT JOB TIME LIMIT ? 100 ENTER PRTLIMT JOB PRINT FILE LIMIT ? 1000 ENTER PRTNAME JOB PRINT OUTPUT FILE NAME ? OFILE ENTER DAYNAME JOB DAYFILE FILE NAME ? DFILE ENTER JOBDISP JOB OUTPUT DISPOSITION^, B ,E ,T0) ? N 14.33.30. SUBMIT COMPLETE. JSN IS AKVZ. ^ 299 After the submit message is displayed, the user may monitor the job execution by entering "ENQ,UJN". The operating system will respond with the status of all jobs submitted by the user. LISTING OF PROCEDURE FILE PRSUBM .PROC,PRSUBM*I, PRIORTY" JOB PRIORITY(l,3,5)"=(l,3,5), USRNAME" USER NAME", USREXTN" USER EXTENSION", DISCFIL" DISPLACEMENTS FILE NAME"=(*F), COFFSFL" COEFFICIENTS FILE NAME"=(*F), COFFSDF" C0EFFICIENTS2 FILE NAME"=(*F), MLSINPT" MULSIM/BM INPUT FILE NAME"=(*F), SEAM10T" SEAM 1 OUTPUT FILE NAME"=(*F), CSEAM10" SEAM 1 COARSE MESH OUTPUT FILE NAME"=(*F), TIMLIMT" JOB TIME LIMIT", PRTLIMT" JOB PRINT FILE LIMIT", PRTNAME" JOB PRINT OUTPUT FILE NAME"=(*F), DAYNAME" JOB DAYFILE FILE NAME"=(*F), JOBDISP" JOB OUTPUT DISPOSITION^, B,E ,TO)"=(N,B ,E,TO). IF,. NOT. NUM (TIMLIMT), PASS. REVERT. TIME LIMIT NOT NUMERIC. ENDIF,PASS. IF, .NOT. NUM (PRTLIMT) ,PASS2. REVERT. PRINT LIMIT NOT NUMERIC. ENDIF.PASS2. SUBMIT , FILE , JOBDISP. .DATA, FILE /JOB MULSI,T3600,P=PRIORTY. /USER CHARGE,*. HEADING. $1MINES-DRC HEADING. $ USRNAME HEADING. $ USREXTN GET,BMLBM. GET,INPUT=MLSINPT. PURGE, SEAMIOT/NA. RETURN, SE AMI. DEFINE , SEAM1=SEAM10T. PURGE, CSEAMIO/NA. RETURN, CSEAM1. DEFINE , CSEAM1=CSEAM10. SETTL(TIMLIMT) 300 BMLBM(PL=PRTLIMT). SKIP.L40. EXIT. ENDIF,L40. REPLACE ,DISC=DISCFIL. SKIP,L41. EXIT. PURGE, DISCFIL/NA. DEFINE, DISCFIL. REWIND, DISC. COPYEI, DISC, DISCFIL. ENDIF,L41. REPLACE , C0FFS=C0FFSFL. SKIP,L42. EXIT. PURGE, COFFSFL/NA. DEFINE, COFFSFL. REWIND, COFFS. COPYEI, COFFS, COFFSFL. ENDIF,L42. REPLACE , COFFSD=COFFSDF , SKIP,L50. EXIT. PURGE, COFFSDF/NA. DEFINE, COFFSDF. REWIND, COFFSD. COPYEI , COFFSD, COFFSDF . SKIP,L50. EXIT. ENDIF,L50. PURGE, PRTNAME/NA. DEFINE, PRTNAME. REWIND, OUTPUT. SKIPR, OUTPUT, 4. COPYEI , OUTPUT , PRTNAME . RETURN, PRTNAME. SKIP,L60. EXIT. ENDIF,L60. DAYFILE,DAYNAME. REPLACE,DAYNAME. /EOF REVERT, NOLIST. 301 APPENDIX I. —ENGINEERING SYMBOLS USED IN THIS REPORT 2 A element area, in C element closure, in c initial gob-zone closure, in Eg secant elastic gob modulus (linear modulus), psi Em modulus of deformation, GPa F normal force acting on an element, lb g gob-zone height, in ■ h element height, in k ' gob material parameter, psi M linear elastic gob modulus (input to program), psi m extracted seam height, in P equilibrium point p gob resistance, psi S area stiffness (stiffness per unit area), lb/in Sg area stiffness of gob, lb/in t seam thickness (input to program), in e strain, in/in £q strain sustained by gob, in/in £max maximum possible gob strain, in/in Eo equilibrium gob strain (at virgin overburden normal stress), in/in 302 o stress, psi Og stress sustained by gob (linear equation), psi ' ] o"nl stress sustained by gob (nonlinear equation), psi o virgin overburden normal stress, psi a i j stress acting in the positive Xj direction on a plane whose outward normal points in the negative X] direction to gob zone convergence, main roof to floor, in y l displacement in the positive X[ direction Xj global axis in the i-direction Xy local axis, or rotated axis, in the i-direction X Xi or XJ, as appropriate Y X2 or XJ, as appropriate Z X3 (depth below surface; numerically negative) C 3£ 5 U.S. GOVERNMENT PRINTING OFFICE: 1988 - 505016/80,007 INT.-BU.0F Ml NES,PGH. ,PA. 28612 +mJ >. **^ .\fifi&\ %^ .v&Sfcfc. ^^ /flfe* %„./ £ ^, - W vv % * ^ °- />«A f*£tikS /^kS. *°*^> *bV" 'oK ^•!^** c°*^^kr °o ^sJss&X c ^ o o /^^\ ^V /,^;A. ,0* .oi^,>o . 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