2 September 2012 4:47:40.567 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "sphere_q4_elements.txt". Element order ELEMENT_ORDER = 4 Element number ELEMENT_NUM = 64 Read the data in "sphere_q4_elements.txt". First 5 elements: Row 1 2 3 4 Col 1: 1 1 3 2 2: 1 1 4 3 3: 1 1 5 4 4: 1 1 6 5 5: 1 1 7 6 Lower bandwidth ML = 15 Upper bandwidth MU = 15 Total bandwidth M = 31 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.569 PM 2 September 2012 4:47:40.573 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "sphere_t3_elements.txt". Element order ELEMENT_ORDER = 3 Element number ELEMENT_NUM = 112 Read the data in "sphere_t3_elements.txt". First 5 elements: Row 1 2 3 Col 1: 3 2 1 2: 4 3 1 3: 5 4 1 4: 6 5 1 5: 7 6 1 Lower bandwidth ML = 15 Upper bandwidth MU = 15 Total bandwidth M = 31 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.574 PM 2 September 2012 4:47:40.578 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "cube_elements.txt". Element order ELEMENT_ORDER = 4 Element number ELEMENT_NUM = 6 Read the data in "cube_elements.txt". First 5 elements: Row 1 2 3 4 Col 1: 4 3 5 1 2: 4 2 5 1 3: 4 7 3 5 4: 4 7 8 5 5: 4 6 2 5 Lower bandwidth ML = 4 Upper bandwidth MU = 4 Total bandwidth M = 9 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.579 PM 2 September 2012 4:47:40.583 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "cube_order10_elements.txt". Element order ELEMENT_ORDER = 10 Element number ELEMENT_NUM = 6 Read the data in "cube_order10_elements.txt". First 5 elements: Row 1 2 3 4 5 6 7 8 9 10 Col 1: 4 3 5 1 16 19 17 11 10 12 2: 4 2 5 1 13 19 14 11 9 12 3: 4 7 3 5 21 16 18 19 24 17 4: 4 7 8 5 21 22 27 19 24 25 5: 4 6 2 5 20 13 15 19 23 14 Lower bandwidth ML = 23 Upper bandwidth MU = 23 Total bandwidth M = 47 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.584 PM 2 September 2012 4:47:40.588 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "oneoneeight_order10_elements.txt". Element order ELEMENT_ORDER = 10 Element number ELEMENT_NUM = 70 Read the data in "oneoneeight_order10_elements.txt". First 5 elements: Row 1 2 3 4 5 6 7 8 9 10 Col 1: 12 4 14 2 49 99 33 51 29 35 2: 12 19 14 2 103 99 33 110 36 35 3: 8 19 14 2 80 78 31 110 36 35 4: 8 12 19 14 77 80 78 103 99 110 5: 13 12 4 2 98 50 34 49 33 29 Lower bandwidth ML = 116 Upper bandwidth MU = 116 Total bandwidth M = 233 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.590 PM 2 September 2012 4:47:40.593 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "ell3_elements.txt". Element order ELEMENT_ORDER = 3 Element number ELEMENT_NUM = 24 Read the data in "ell3_elements.txt". First 5 elements: Row 1 2 3 Col 1: 1 2 6 2: 7 6 2 3: 2 3 7 4: 8 7 3 5: 3 4 8 Lower bandwidth ML = 5 Upper bandwidth MU = 5 Total bandwidth M = 11 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.594 PM 2 September 2012 4:47:40.612 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "hex_holes3_elements.txt". Element order ELEMENT_ORDER = 3 Element number ELEMENT_NUM = 236 Read the data in "hex_holes3_elements.txt". First 5 elements: Row 1 2 3 Col 1: 46 45 81 2: 1 2 102 3: 110 62 111 4: 81 45 82 5: 120 138 85 Lower bandwidth ML = 131 Upper bandwidth MU = 131 Total bandwidth M = 263 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.615 PM 2 September 2012 4:47:40.619 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "hot_pipe3_elements.txt". Element order ELEMENT_ORDER = 3 Element number ELEMENT_NUM = 288 Read the data in "hot_pipe3_elements.txt". First 5 elements: Row 1 2 3 Col 1: 1 2 15 2: 15 14 1 3: 2 3 16 4: 16 15 2 5: 3 4 17 Lower bandwidth ML = 14 Upper bandwidth MU = 14 Total bandwidth M = 29 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.621 PM 2 September 2012 4:47:40.626 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "ell6_elements.txt". Element order ELEMENT_ORDER = 6 Element number ELEMENT_NUM = 6 Read the data in "ell6_elements.txt". First 5 elements: Row 1 2 3 4 5 6 Col 1: 1 3 11 2 7 6 2: 13 11 3 12 7 8 3: 3 5 13 4 9 8 4: 15 13 5 14 9 10 5: 11 13 19 12 17 16 Lower bandwidth ML = 10 Upper bandwidth MU = 10 Total bandwidth M = 21 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.627 PM 2 September 2012 4:47:40.631 PM MESH_BANDWIDTH FORTRAN90 version Read a mesh file which defines a "triangulation" of a region in the plane, or a "tetrahedronization" of a region in space, or any division of a regino in ND space into elements, using a mesh of elements of uniform order. Determine the geometric mesh bandwidth. M = ML + 1 + MU. which is the bandwidth of the vertex connectivity matrix. Note that a matrix associated with variables defined at the nodes could have a greater bandwidth than M, since you might have multiple variables at a vertex, or the variable might be a vector quantity, or physical effects might link two variables that are not associated with vertices that are connected. Read the header of "hex_holes6_elements.txt". Element order ELEMENT_ORDER = 6 Element number ELEMENT_NUM = 232 Read the data in "hex_holes6_elements.txt". First 5 elements: Row 1 2 3 4 5 6 Col 1: 294 373 354 325 352 323 2: 60 95 86 73 81 71 3: 373 374 428 410 412 411 4: 95 96 136 114 116 115 5: 239 294 242 268 269 248 Lower bandwidth ML = 83 Upper bandwidth MU = 83 Total bandwidth M = 167 MESH_BANDWIDTH Normal end of execution. 2 September 2012 4:47:40.634 PM