📄 test_diffpack.grid
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Finite element mesh (GridFE): Number of space dim. = 3 Number of elements = 622 Number of nodes = 192 All elements are of the same type : dpTRUE Max number of nodes in an element: 4 Only one subdomain : dpFALSE Lattice data ? 0 1 Boundary indicators: 1 Nodal coordinates and nodal boundary indicators, the columns contain: - node number - coordinates - no of boundary indicators that are set (ON) - the boundary indicators that are set (ON) if any.# 1 ( 0.999594, -0.024668, -0.014258) [1] 1 2 ( 0.964541, 0.252631, 0.076408) [1] 1 3 ( 0.951082, 0.089495, 0.295691) [1] 1 4 ( 0.953216, 0.143192, -0.266222) [1] 1 5 ( 0.881012, 0.414214, -0.228570) [1] 1 6 ( 0.859579, 0.505584, 0.074217) [1] 1 7 ( 0.954825, -0.182448, 0.234566) [1] 1 8 ( 0.962836, -0.269132, -0.022679) [1] 1 9 ( 0.832180, 0.422986, 0.358551) [1] 1 10 ( 0.945895, -0.140635, -0.292410) [1] 1 11 ( 0.804573, 0.332239, -0.492220) [1] 1 12 ( 0.760240, 0.639696, -0.113241) [1] 1 13 ( 0.880550, -0.047903, 0.471526) [1] 1 14 ( 0.860494, -0.449186, 0.240378) [1] 1 15 ( 0.897043, -0.347964, -0.272459) [1] 1 16 ( 0.859449, 0.035051, -0.510018) [1] 1 17 ( 0.658658, 0.736036, 0.156273) [1] 1 18 ( 0.709939, 0.619378, 0.335198) [1] 1 19 ( 0.627687, 0.600812, -0.495009) [1] 1 20 ( 0.825820, 0.216081, 0.520893) [1] 1 21 ( 0.817652, -0.306854, 0.487119) [1] 1 22 ( 0.852417, -0.521322, -0.040102) [1] 1 23 ( 0.501632, 0.864968, -0.014010) [1] 1 24 ( 0.648286, -0.558813, 0.517159) [1] 1 25 ( 0.719553, -0.016060, 0.694251) [1] 1 26 ( 0.703512, 0.131580, -0.698397) [1] 1 27 ( 0.758669, -0.541453, -0.362285) [1] 1 28 ( 0.401158, 0.886078, 0.232245) [1] 1 29 ( 0.822916, -0.268583, -0.500672) [1] 1 30 ( 0.554167, 0.413389, -0.722502) [1] 1 31 ( 0.705579, -0.670816, 0.228395) [1] 1 32 ( 0.547156, 0.796168, -0.258335) [1] 1 33 ( 0.527824, 0.734831, 0.425940) [1] 1 34 ( 0.696929, -0.135767, -0.704171) [1] 1 35 ( 0.691994, 0.452090, 0.562814) [1] 1 36 ( 0.691445, -0.718301, -0.077116) [1] 1 37 ( 0.562068, -0.371600, 0.738914) [1] 1 38 ( 0.596848, 0.297637, 0.745107) [1] 1 39 ( 0.214600, 0.972180, -0.093879) [1] 1 40 ( 0.535083, -0.721990, -0.438653) [1] 1 41 ( 0.451433, -0.083508, 0.888389) [1] 1 42 ( 0.489916, -0.056250, -0.869953) [1] 1 43 ( 0.124663, 0.960696, 0.248036) [1] 1 44 ( 0.466941, -0.758249, 0.454999) [1] 1 45 ( 0.238958, 0.823223, 0.514978) [1] 1 46 ( 0.512136, 0.219768, -0.830312) [1] 1 47 ( 0.265290, 0.908386, -0.323197) [1] 1 48 ( 0.650625, -0.422284, -0.631160) [1] 1 49 ( 0.339044, -0.607034, 0.718720) [1] 1 50 ( 0.478786, -0.340090, -0.809384) [1] 1 51 ( 0.440965, 0.635278, 0.634012) [1] 1 52 ( 0.489434, -0.862363, 0.129554) [1] 1 53 ( 0.422274, -0.886292, -0.190186) [1] 1 54 ( 0.356268, 0.730563, -0.582539) [1] 1 55 ( 0.331825, 0.211804, 0.919256) [1] 1 56 ( -0.048117, 0.996099, -0.073973) [1] 1 57 ( 0.188126, -0.371623, 0.909123) [1] 1 58 ( 0.270345, -0.835223, -0.478870) [1] 1 59 ( -0.081349, 0.839845, 0.536696) [1] 1 60 ( -0.213236, 0.951663, 0.221063) [1] 1 61 ( 0.240624, -0.024636, -0.970306) [1] 1 62 ( 0.273388, 0.290891, -0.916865) [1] 1 63 ( 0.321951, 0.469590, 0.822090) [1] 1 64 ( 0.208220, -0.873032, 0.440976) [1] 1 65 ( 0.133918, -0.742266, 0.656588) [1] 1 66 ( 0.406245, -0.608953, -0.681279) [1] 1 67 ( 0.063651, 0.693116, 0.718010) [1] 1 68 ( 0.234500, -0.432898, -0.870407) [1] 1 69 ( 0.144865, -0.964661, -0.220100) [1] 1 70 ( 0.216691, -0.971246, 0.098620) [1] 1 71 ( 0.097757, 0.000591, 0.995210) [1] 1 72 ( -0.096689, 0.924231, -0.369389) [1] 1 73 ( -0.055617, -0.937728, 0.342889) [1] 1 74 ( -0.032082, 0.392954, 0.918998) [1] 1 75 ( -0.166007, -0.818434, 0.550097) [1] 1 76 ( -0.130426, -0.265851, 0.955151) [1] 1 77 ( -0.011299, -0.533307, 0.845846) [1] 1 78 ( 0.026537, -0.183925, -0.982582) [1] 1 79 ( 0.253659, 0.548820, -0.796526) [1] 1 80 ( -0.407231, 0.796395, 0.447121) [1] 1 81 ( 0.028792, 0.785628, -0.618029) [1] 1 82 ( -0.018341, -0.873053, -0.487280) [1] 1 83 ( -0.352682, 0.929714, -0.106057) [1] 1 84 ( -0.108567, -0.993225, 0.041445) [1] 1 85 ( -0.259892, 0.033421, 0.965059) [1] 1 86 ( 0.006109, 0.195847, -0.980615) [1] 1 87 ( -0.488331, 0.858450, 0.156833) [1] 1 88 ( 0.157747, -0.688262, -0.708104) [1] 1 89 ( -0.160772, -0.961655, -0.222199) [1] 1 90 ( -0.419287, 0.850996, -0.316235) [1] 1 91 ( -0.037096, -0.515236, -0.856245) [1] 1 92 ( -0.240136, -0.627861, 0.740355) [1] 1 93 ( -0.202639, -0.061977, -0.977290) [1] 1 94 ( -0.519585, 0.623979, 0.583680) [1] 1 95 ( -0.380122, -0.876693, 0.294816) [1] 1 96 ( -0.137886, -0.719524, -0.680641) [1] 1 97 ( -0.621152, 0.783641, 0.008761) [1] 1 98 ( -0.354272, -0.240921, 0.903576) [1] 1 99 ( -0.302400, 0.722439, -0.621801) [1] 1 100 ( -0.276697, 0.648338, 0.709293) [1] 1 101 ( -0.263864, -0.413505, 0.871430) [1] 1 102 ( -0.046637, 0.513089, -0.857068) [1] 1 103 ( -0.644782, 0.700482, 0.305910) [1] 1 104 ( -0.567284, -0.045387, 0.822270) [1] 1 105 ( -0.432588, -0.901415, -0.017869) [1] 1 106 ( -0.469571, -0.725210, 0.503560) [1] 1 107 ( -0.486215, 0.349813, 0.800765) [1] 1 108 ( -0.295002, 0.417455, -0.859480) [1] 1 109 ( -0.291085, -0.372257, -0.881303) [1] 1 110 ( -0.623497, -0.745814, 0.234547) [1] 1 111 ( -0.328440, 0.151538, -0.932289) [1] 1 112 ( -0.319625, -0.838119, -0.442037) [1] 1 113 ( -0.678208, 0.708994, -0.193289) [1] 1 114 ( -0.545214, 0.711405, -0.443446) [1] 1 115 ( -0.728722, 0.473542, 0.494695) [1] 1 116 ( -0.526606, -0.424339, 0.736630) [1] 1 117 ( -0.836325, 0.493186, 0.239431) [1] 1 118 ( -0.768430, 0.637175, 0.059360) [1] 1 119 ( -0.711268, -0.529441, 0.462374) [1] 1 120 ( -0.500042, -0.207896, -0.840676) [1] 1 121 ( -0.519459, -0.744936, -0.418607) [1] 1 122 ( -0.647694, -0.758150, -0.075503) [1] 1 123 ( -0.499566, 0.335714, -0.798580) [1] 1 124 ( -0.511861, 0.532406, -0.674197) [1] 1 125 ( -0.732893, 0.523833, -0.434127) [1] 1 126 ( -0.866843, 0.299855, 0.398334) [1] 1 127 ( -0.394026, -0.609279, -0.688130) [1] 1 128 ( -0.595813, 0.084972, -0.798615) [1] 1 129 ( -0.769949, 0.134192, 0.623836) [1] 1 130 ( -0.785745, -0.196380, 0.586549) [1] 1 131 ( -0.883699, -0.270361, 0.382075) [1] 1 132 ( -0.939344, 0.306926, 0.153067) [1] 1 133 ( -0.841895, -0.518202, 0.150595) [1] 1 134 ( -0.885310, 0.452429, -0.107396) [1] 1 135 ( -0.932996, 0.076746, 0.351609) [1] 1 136 ( -0.732619, 0.259764, -0.629120) [1] 1 137 ( -0.709745, -0.603976, -0.362596) [1] 1 138 ( -0.892261, 0.269483, -0.362284) [1] 1 139 ( -0.606808, -0.446936, -0.657291) [1] 1 140 ( -0.917250, -0.357968, -0.174673) [1] 1 141 ( -0.987485, 0.136719, -0.078622) [1] 1 142 ( -0.768191, -0.115387, -0.629737) [1] 1 143 ( -0.916852, 0.000205, -0.399226) [1] 1 144 ( -0.978891, -0.143080, 0.145947) [1] 1 145 ( -0.820978, -0.337736, -0.460357) [1] 1 146 ( 0.465964, -0.394514, -0.442579) [0] 147 ( 0.562748, -0.060762, -0.570840) [0] 148 ( -0.274785, 0.528616, -0.428809) [0] 149 ( -0.342272, -0.494803, 0.478700) [0] 150 ( 0.467792, 0.415635, 0.424034) [0] 151 ( 0.538114, -0.164792, 0.466008) [0] 152 ( -0.219800, 0.497515, 0.479978) [0] 153 ( -0.319241, -0.416581, -0.428597) [0] 154 ( 0.133505, -0.421634, 0.359330) [0] 155 ( 0.533940, -0.482142, 0.189573) [0] 156 ( 0.648381, -0.123224, 0.130681) [0] 157 ( 0.595234, 0.262161, -0.176964) [0] 158 ( 0.634081, 0.179005, 0.331136) [0] 159 ( 0.501896, 0.518022, 0.120916) [0] 160 ( 0.279710, 0.210923, -0.540021) [0] 161 ( 0.613078, -0.157588, -0.231035) [0] 162 ( 0.190218, -0.143041, -0.166188) [0] 163 ( -0.264477, -0.310617, 0.294692) [0] 164 ( -0.176173, 0.203469, 0.077839) [0] 165 ( 0.283724, 0.148484, 0.203879) [0] 166 ( -0.202176, -0.246844, 0.672663) [0] 167 ( -0.142389, 0.097788, 0.542040) [0] 168 ( -0.035394, 0.340390, -0.497688) [0] 169 ( 0.144467, 0.590087, -0.123102) [0] 170 ( 0.153731, 0.531112, 0.387932) [0] 171 ( 0.291264, 0.144211, 0.599936) [0] 172 ( 0.515126, -0.504220, -0.146722) [0] 173 ( 0.154919, -0.615198, -0.156588) [0] 174 ( -0.181888, -0.085740, -0.572425) [0] 175 ( -0.311758, -0.588747, -0.105571) [0] 176 ( -0.319828, -0.219899, -0.064011) [0] 177 ( 0.152383, -0.492692, -0.520035) [0] 178 ( -0.248629, -0.674660, 0.258457) [0] 179 ( -0.574064, 0.062358, -0.277446) [0] 180 ( -0.429511, 0.565633, -0.086783) [0] 181 ( 0.215181, -0.156685, -0.625506) [0] 182 ( -0.485022, -0.575749, 0.222790) [0] 183 ( -0.575649, -0.152763, 0.325118) [0] 184 ( -0.662107, 0.256541, 0.128910) [0] 185 ( -0.518926, 0.225981, 0.436652) [0] 186 ( -0.486181, 0.542012, 0.239381) [0] 187 ( 0.117242, 0.281908, -0.766533) [0] 188 ( -0.392171, 0.258581, -0.613713) [0] 189 ( -0.048704, 0.123136, -0.753414) [0] 190 ( 0.579577, 0.225187, -0.531024) [0] 191 ( -0.196487, 0.765527, -0.172182) [0] 192 ( -0.530208, -0.166628, -0.559525) [0] Element types and connectivity the columns contain: - element number - element type - subdomain number - the global node numbers of the nodes in the element.# 1 ElmT4n3D 1 191 60 180 169 2 ElmT4n3D 1 5 12 19 157 3 ElmT4n3D 1 172 173 53 52 4 ElmT4n3D 1 40 58 53 173 5 ElmT4n3D 1 156 1 8 161 6 ElmT4n3D 1 166 76 85 98 7 ElmT4n3D 1 53 172 40 173 8 ElmT4n3D 1 101 76 166 98 9 ElmT4n3D 1 173 175 176 153 10 ElmT4n3D 1 71 74 55 171 11 ElmT4n3D 1 6 12 5 157 12 ElmT4n3D 1 180 113 125 134 13 ElmT4n3D 1 131 144 183 133 14 ElmT4n3D 1 4 5 11 157 15 ElmT4n3D 1 24 154 37 151 16 ElmT4n3D 1 175 84 105 89 17 ElmT4n3D 1 154 151 155 156 18 ElmT4n3D 1 175 153 140 176 19 ElmT4n3D 1 175 176 140 133 20 ElmT4n3D 1 163 166 167 183 21 ElmT4n3D 1 183 144 131 135 22 ElmT4n3D 1 144 183 184 135 23 ElmT4n3D 1 144 135 184 141 24 ElmT4n3D 1 175 121 105 122 25 ElmT4n3D 1 141 138 179 143 26 ElmT4n3D 1 118 117 184 186 27 ElmT4n3D 1 71 167 74 171 28 ElmT4n3D 1 167 74 170 152 29 ElmT4n3D 1 169 191 60 56 30 ElmT4n3D 1 167 71 74 85 31 ElmT4n3D 1 185 183 135 184 32 ElmT4n3D 1 169 168 81 54 33 ElmT4n3D 1 187 102 189 168 34 ElmT4n3D 1 55 74 63 171 35 ElmT4n3D 1 165 158 151 156 36 ElmT4n3D 1 170 74 63 67 37 ElmT4n3D 1 170 74 67 152 38 ElmT4n3D 1 11 19 190 157 39 ElmT4n3D 1 102 168 79 81 40 ElmT4n3D 1 79 168 102 187 41 ElmT4n3D 1 158 13 151 156 42 ElmT4n3D 1 187 168 189 160 43 ElmT4n3D 1 187 160 61 62 44 ElmT4n3D 1 174 189 160 181 45 ElmT4n3D 1 174 181 160 162 46 ElmT4n3D 1 97 180 118 113 47 ElmT4n3D 1 175 133 140 122 48 ElmT4n3D 1 187 62 61 86 49 ElmT4n3D 1 174 162 160 168 50 ElmT4n3D 1 120 109 153 139 51 ElmT4n3D 1 162 164 174 176 52 ElmT4n3D 1 50 147 42 181 53 ElmT4n3D 1 42 61 50 181 54 ElmT4n3D 1 155 172 162 156 55 ElmT4n3D 1 188 168 189 108 56 ElmT4n3D 1 50 61 68 181 57 ElmT4n3D 1 177 181 174 162 58 ElmT4n3D 1 187 86 189 102
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