xref: /petsc/src/dm/impls/plex/tests/output/ex5_tri_t2_0.out (revision d8e47b638cf8f604a99e9678e1df24f82d959cd7)
15b9dfbb6SMatthew G. KnepleyLabel 'subpoint_map':
25b9dfbb6SMatthew G. Knepley[0]: 20 (1)
35b9dfbb6SMatthew G. Knepley[0]: 7 (0)
45b9dfbb6SMatthew G. Knepley[0]: 12 (0)
55b9dfbb6SMatthew G. Knepley[0]: 0 (102)
65b9dfbb6SMatthew G. Knepley[0]: 1 (102)
75b9dfbb6SMatthew G. Knepley[0]: 2 (102)
85b9dfbb6SMatthew G. Knepley[0]: 14 (101)
95b9dfbb6SMatthew G. Knepley[0]: 15 (101)
105b9dfbb6SMatthew G. Knepley[0]: 17 (101)
115b9dfbb6SMatthew G. Knepley[0]: 18 (101)
125b9dfbb6SMatthew G. Knepley[0]: 3 (-102)
135b9dfbb6SMatthew G. Knepley[0]: 4 (-102)
145b9dfbb6SMatthew G. Knepley[0]: 5 (-102)
155b9dfbb6SMatthew G. Knepley[0]: 21 (-101)
165b9dfbb6SMatthew G. Knepley[0]: 23 (-101)
175b9dfbb6SMatthew G. Knepley[0]: 25 (-101)
185b9dfbb6SMatthew G. Knepley[0]: 26 (-101)
195b9dfbb6SMatthew G. KnepleyLabel 'subpoint_map split':
205b9dfbb6SMatthew G. Knepley[0]: 8 (100)
215b9dfbb6SMatthew G. Knepley[0]: 13 (100)
225b9dfbb6SMatthew G. Knepley[0]: 15 (-100)
235b9dfbb6SMatthew G. Knepley[0]: 16 (-100)
245b9dfbb6SMatthew G. Knepley[0]: 23 (101)
255b9dfbb6SMatthew G. Knepley[0]: 30 (-101)
265b9dfbb6SMatthew G. KnepleyLabel 'cohesive':
275b9dfbb6SMatthew G. Knepley[0]: 6 (1)
285b9dfbb6SMatthew G. Knepley[0]: 31 (1)
295b9dfbb6SMatthew G. Knepley[0]: 32 (1)
308cc725e6SPierre JolivetPetscSection Object: 1 MPI process
315b9dfbb6SMatthew G. Knepley  type not yet set
325b9dfbb6SMatthew G. Knepley2 fields
334cd8913cSStefano Zampini  field 0 "displacement" with 2 components
345b9dfbb6SMatthew G. KnepleyProcess 0:
35*f2719977SBarry Smith  (   0) dof  0 offset   0
36*f2719977SBarry Smith  (   1) dof  0 offset   0
37*f2719977SBarry Smith  (   2) dof  0 offset   0
38*f2719977SBarry Smith  (   3) dof  0 offset   0
39*f2719977SBarry Smith  (   4) dof  0 offset   0
40*f2719977SBarry Smith  (   5) dof  0 offset   0
41*f2719977SBarry Smith  (   6) dof  0 offset   0
42*f2719977SBarry Smith  (   7) dof  2 offset   0
43*f2719977SBarry Smith  (   8) dof  2 offset   2
44*f2719977SBarry Smith  (   9) dof  2 offset   4
45*f2719977SBarry Smith  (  10) dof  2 offset   6
46*f2719977SBarry Smith  (  11) dof  2 offset   8
47*f2719977SBarry Smith  (  12) dof  2 offset  10
48*f2719977SBarry Smith  (  13) dof  2 offset  12
49*f2719977SBarry Smith  (  14) dof  2 offset  14
50*f2719977SBarry Smith  (  15) dof  2 offset  16
51*f2719977SBarry Smith  (  16) dof  2 offset  18
52*f2719977SBarry Smith  (  17) dof  0 offset  20
53*f2719977SBarry Smith  (  18) dof  0 offset  20
54*f2719977SBarry Smith  (  19) dof  0 offset  20
55*f2719977SBarry Smith  (  20) dof  0 offset  20
56*f2719977SBarry Smith  (  21) dof  0 offset  20
57*f2719977SBarry Smith  (  22) dof  0 offset  20
58*f2719977SBarry Smith  (  23) dof  0 offset  20
59*f2719977SBarry Smith  (  24) dof  0 offset  20
60*f2719977SBarry Smith  (  25) dof  0 offset  20
61*f2719977SBarry Smith  (  26) dof  0 offset  20
62*f2719977SBarry Smith  (  27) dof  0 offset  20
63*f2719977SBarry Smith  (  28) dof  0 offset  20
64*f2719977SBarry Smith  (  29) dof  0 offset  20
65*f2719977SBarry Smith  (  30) dof  0 offset  20
66*f2719977SBarry Smith  (  31) dof  0 offset  20
67*f2719977SBarry Smith  (  32) dof  0 offset  22
684cd8913cSStefano Zampini  field 1 "fault traction" with 2 components
695b9dfbb6SMatthew G. KnepleyProcess 0:
70*f2719977SBarry Smith  (   0) dof  0 offset   0
71*f2719977SBarry Smith  (   1) dof  0 offset   0
72*f2719977SBarry Smith  (   2) dof  0 offset   0
73*f2719977SBarry Smith  (   3) dof  0 offset   0
74*f2719977SBarry Smith  (   4) dof  0 offset   0
75*f2719977SBarry Smith  (   5) dof  0 offset   0
76*f2719977SBarry Smith  (   6) dof  0 offset   0
77*f2719977SBarry Smith  (   7) dof  0 offset   2
78*f2719977SBarry Smith  (   8) dof  0 offset   4
79*f2719977SBarry Smith  (   9) dof  0 offset   6
80*f2719977SBarry Smith  (  10) dof  0 offset   8
81*f2719977SBarry Smith  (  11) dof  0 offset  10
82*f2719977SBarry Smith  (  12) dof  0 offset  12
83*f2719977SBarry Smith  (  13) dof  0 offset  14
84*f2719977SBarry Smith  (  14) dof  0 offset  16
85*f2719977SBarry Smith  (  15) dof  0 offset  18
86*f2719977SBarry Smith  (  16) dof  0 offset  20
87*f2719977SBarry Smith  (  17) dof  0 offset  20
88*f2719977SBarry Smith  (  18) dof  0 offset  20
89*f2719977SBarry Smith  (  19) dof  0 offset  20
90*f2719977SBarry Smith  (  20) dof  0 offset  20
91*f2719977SBarry Smith  (  21) dof  0 offset  20
92*f2719977SBarry Smith  (  22) dof  0 offset  20
93*f2719977SBarry Smith  (  23) dof  0 offset  20
94*f2719977SBarry Smith  (  24) dof  0 offset  20
95*f2719977SBarry Smith  (  25) dof  0 offset  20
96*f2719977SBarry Smith  (  26) dof  0 offset  20
97*f2719977SBarry Smith  (  27) dof  0 offset  20
98*f2719977SBarry Smith  (  28) dof  0 offset  20
99*f2719977SBarry Smith  (  29) dof  0 offset  20
100*f2719977SBarry Smith  (  30) dof  0 offset  20
101*f2719977SBarry Smith  (  31) dof  2 offset  20
102*f2719977SBarry Smith  (  32) dof  2 offset  22
1038cc725e6SPierre JolivetVec Object: Local Solution 1 MPI process
1045b9dfbb6SMatthew G. Knepley  type: seq
1055b9dfbb6SMatthew G. Knepley-1.
1065b9dfbb6SMatthew G. Knepley-1.
1075b9dfbb6SMatthew G. Knepley0.
1085b9dfbb6SMatthew G. Knepley-1.
1095b9dfbb6SMatthew G. Knepley1.
1105b9dfbb6SMatthew G. Knepley0.
1115b9dfbb6SMatthew G. Knepley-1.
1125b9dfbb6SMatthew G. Knepley0.
1135b9dfbb6SMatthew G. Knepley1.
1145b9dfbb6SMatthew G. Knepley1.
1155b9dfbb6SMatthew G. Knepley-1.
1165b9dfbb6SMatthew G. Knepley1.
1175b9dfbb6SMatthew G. Knepley0.
1185b9dfbb6SMatthew G. Knepley1.
1195b9dfbb6SMatthew G. Knepley1.
1205b9dfbb6SMatthew G. Knepley2.
1215b9dfbb6SMatthew G. Knepley0.
1225b9dfbb6SMatthew G. Knepley0.
1235b9dfbb6SMatthew G. Knepley0.
12467de2c8aSMatthew G. Knepley2.
1255b9dfbb6SMatthew G. Knepley1.
1265b9dfbb6SMatthew G. Knepley0.
1275b9dfbb6SMatthew G. Knepley-1.
1285b9dfbb6SMatthew G. Knepley0.
1295b9dfbb6SMatthew G. KnepleyDiscrete System with 2 fields
1305b9dfbb6SMatthew G. Knepley    cell total dim 12 total comp 4
1315b9dfbb6SMatthew G. Knepley    cohesive cell
1325b9dfbb6SMatthew G. Knepley  Field displacement FEM 2 components (implicit) (Nq 2 Nqc 1) 1-jet
1338cc725e6SPierre Jolivet    PetscFE Object: displacement 1 MPI process
1345b9dfbb6SMatthew G. Knepley      type: basic
1355b9dfbb6SMatthew G. Knepley      Basic Finite Element in 1 dimensions with 2 components
1368cc725e6SPierre Jolivet      PetscSpace Object: displacement 1 MPI process
1375b9dfbb6SMatthew G. Knepley        type: sum
1385b9dfbb6SMatthew G. Knepley        Space in 1 variables with 2 components, size 4
1395b9dfbb6SMatthew G. Knepley        Sum space of 2 concatenated subspaces (all identical)
1402dce792eSToby Isaac          PetscSpace Object: P1 1 MPI process
1415b9dfbb6SMatthew G. Knepley            type: poly
1425b9dfbb6SMatthew G. Knepley            Space in 1 variables with 1 components, size 2
1435b9dfbb6SMatthew G. Knepley            Polynomial space of degree 1
1448cc725e6SPierre Jolivet      PetscDualSpace Object: displacement 1 MPI process
1452dce792eSToby Isaac        type: sum
1465b9dfbb6SMatthew G. Knepley        Dual space with 2 components, size 4
1472dce792eSToby Isaac        Sum dual space of 2 concatenated subspaces (all identical)
1482dce792eSToby Isaac          PetscDualSpace Object: 1 MPI process
1492dce792eSToby Isaac            type: lagrange
1502dce792eSToby Isaac            Dual space with 1 components, size 2
1515b9dfbb6SMatthew G. Knepley            Continuous Lagrange dual space
152e5939c1dSMatthew G. Knepley        Quadrature on a segment of order 3 on 2 points (dim 1)
1535b9dfbb6SMatthew G. Knepley  Field fault traction FEM 2 components (implicit) (Nq 2 Nqc 1) 1-jet
1548cc725e6SPierre Jolivet    PetscFE Object: fault traction (faulttraction_) 1 MPI process
1552dce792eSToby Isaac      type: vector
1562dce792eSToby Isaac      Vector Finite Element in 1 dimensions with 2 components
1578cc725e6SPierre Jolivet      PetscSpace Object: fault traction (faulttraction_) 1 MPI process
1585b9dfbb6SMatthew G. Knepley        type: sum
1595b9dfbb6SMatthew G. Knepley        Space in 1 variables with 2 components, size 4
1605b9dfbb6SMatthew G. Knepley        Sum space of 2 concatenated subspaces (all identical)
1612dce792eSToby Isaac          PetscSpace Object: Q1 (faulttraction_sumcomp_) 1 MPI process
1625b9dfbb6SMatthew G. Knepley            type: poly
1635b9dfbb6SMatthew G. Knepley            Space in 1 variables with 1 components, size 2
1645b9dfbb6SMatthew G. Knepley            Polynomial space of degree 1
1658cc725e6SPierre Jolivet      PetscDualSpace Object: fault traction (faulttraction_) 1 MPI process
1662dce792eSToby Isaac        type: sum
1675b9dfbb6SMatthew G. Knepley        Dual space with 2 components, size 4
1682dce792eSToby Isaac        Sum dual space of 2 concatenated subspaces (all identical)
1692dce792eSToby Isaac          PetscDualSpace Object: Q1 1 MPI process
1702dce792eSToby Isaac            type: lagrange
1712dce792eSToby Isaac            Dual space with 1 components, size 2
1725b9dfbb6SMatthew G. Knepley            Continuous Lagrange dual space
173e5939c1dSMatthew G. Knepley        Quadrature on a segment of order 3 on 2 points (dim 1)
1745b9dfbb6SMatthew G. Knepley  Weak Form System with 2 fields
1755b9dfbb6SMatthew G. Knepley    boundary_residual_f0
1765b9dfbb6SMatthew G. Knepley      (cohesive, 1) (0, 1)
1775b9dfbb6SMatthew G. Knepley      (material, 1) (0, 0)
1785b9dfbb6SMatthew G. Knepley      (material, 2) (0, 0)
1795b9dfbb6SMatthew G. Knepley    boundary_jacobian_g0
1805b9dfbb6SMatthew G. Knepley      (cohesive, 1) (1, 0)
1815b9dfbb6SMatthew G. Knepley      (material, 1) (0, 1)
1825b9dfbb6SMatthew G. Knepley      (material, 2) (0, 1)
1838cc725e6SPierre JolivetVec Object: Local Residual 1 MPI process
1845b9dfbb6SMatthew G. Knepley  type: seq
1855b9dfbb6SMatthew G. Knepley0.
1865b9dfbb6SMatthew G. Knepley0.
18781363e6fSMatthew G. Knepley-0.333333
1885b9dfbb6SMatthew G. Knepley0.
1895b9dfbb6SMatthew G. Knepley0.
1905b9dfbb6SMatthew G. Knepley0.
1915b9dfbb6SMatthew G. Knepley0.
1925b9dfbb6SMatthew G. Knepley0.
1935b9dfbb6SMatthew G. Knepley0.
1945b9dfbb6SMatthew G. Knepley0.
1955b9dfbb6SMatthew G. Knepley0.
1965b9dfbb6SMatthew G. Knepley0.
19781363e6fSMatthew G. Knepley0.333333
1985b9dfbb6SMatthew G. Knepley0.
1995b9dfbb6SMatthew G. Knepley0.
2005b9dfbb6SMatthew G. Knepley0.
20181363e6fSMatthew G. Knepley0.333333
2025b9dfbb6SMatthew G. Knepley0.
20381363e6fSMatthew G. Knepley-0.333333
2045b9dfbb6SMatthew G. Knepley0.
2055b9dfbb6SMatthew G. Knepley0.
20667de2c8aSMatthew G. Knepley-4.69235e-17
2075b9dfbb6SMatthew G. Knepley0.
20867de2c8aSMatthew G. Knepley-1.75121e-16
2098cc725e6SPierre JolivetMat Object: Jacobian 1 MPI process
2105b9dfbb6SMatthew G. Knepley  type: seqaij
2115b9dfbb6SMatthew G. Knepleyrow 0: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)
2125b9dfbb6SMatthew G. Knepleyrow 1: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)
21381363e6fSMatthew G. Knepleyrow 2: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, -0.666667)  (21, 0.)  (22, -0.333333)  (23, 0.)
21481363e6fSMatthew G. Knepleyrow 3: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.)  (21, -0.666667)  (22, 0.)  (23, -0.333333)
2155b9dfbb6SMatthew G. Knepleyrow 4: (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (16, 0.)  (17, 0.)
2165b9dfbb6SMatthew G. Knepleyrow 5: (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (16, 0.)  (17, 0.)
2175b9dfbb6SMatthew G. Knepleyrow 6: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)
2185b9dfbb6SMatthew G. Knepleyrow 7: (0, 0.)  (1, 0.)  (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)
2195b9dfbb6SMatthew G. Knepleyrow 8: (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (14, 0.)  (15, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)
2205b9dfbb6SMatthew G. Knepleyrow 9: (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (14, 0.)  (15, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)
2215b9dfbb6SMatthew G. Knepleyrow 10: (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)
2225b9dfbb6SMatthew G. Knepleyrow 11: (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)
22381363e6fSMatthew G. Knepleyrow 12: (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, -0.333333)  (21, 0.)  (22, -0.666667)  (23, 0.)
22481363e6fSMatthew G. Knepleyrow 13: (2, 0.)  (3, 0.)  (6, 0.)  (7, 0.)  (10, 0.)  (11, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.)  (21, -0.333333)  (22, 0.)  (23, -0.666667)
2255b9dfbb6SMatthew G. Knepleyrow 14: (8, 0.)  (9, 0.)  (14, 0.)  (15, 0.)  (18, 0.)  (19, 0.)
2265b9dfbb6SMatthew G. Knepleyrow 15: (8, 0.)  (9, 0.)  (14, 0.)  (15, 0.)  (18, 0.)  (19, 0.)
2275b9dfbb6SMatthew G. Knepleyrow 16: (2, 0.)  (3, 0.)  (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.666667)  (21, 0.)  (22, 0.333333)  (23, 0.)
2285b9dfbb6SMatthew G. Knepleyrow 17: (2, 0.)  (3, 0.)  (4, 0.)  (5, 0.)  (8, 0.)  (9, 0.)  (12, 0.)  (13, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.)  (21, 0.666667)  (22, 0.)  (23, 0.333333)
2295b9dfbb6SMatthew G. Knepleyrow 18: (2, 0.)  (3, 0.)  (8, 0.)  (9, 0.)  (12, 0.)  (13, 0.)  (14, 0.)  (15, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.333333)  (21, 0.)  (22, 0.666667)  (23, 0.)
2305b9dfbb6SMatthew G. Knepleyrow 19: (2, 0.)  (3, 0.)  (8, 0.)  (9, 0.)  (12, 0.)  (13, 0.)  (14, 0.)  (15, 0.)  (16, 0.)  (17, 0.)  (18, 0.)  (19, 0.)  (20, 0.)  (21, 0.333333)  (22, 0.)  (23, 0.666667)
23181363e6fSMatthew G. Knepleyrow 20: (2, -0.666667)  (3, 0.)  (12, -0.333333)  (13, 0.)  (16, 0.666667)  (17, 0.)  (18, 0.333333)  (19, 0.)  (20, 0.)  (21, 0.)  (22, 0.)  (23, 0.)
23281363e6fSMatthew G. Knepleyrow 21: (2, 0.)  (3, -0.666667)  (12, 0.)  (13, -0.333333)  (16, 0.)  (17, 0.666667)  (18, 0.)  (19, 0.333333)  (20, 0.)  (21, 0.)  (22, 0.)  (23, 0.)
23381363e6fSMatthew G. Knepleyrow 22: (2, -0.333333)  (3, 0.)  (12, -0.666667)  (13, 0.)  (16, 0.333333)  (17, 0.)  (18, 0.666667)  (19, 0.)  (20, 0.)  (21, 0.)  (22, 0.)  (23, 0.)
23481363e6fSMatthew G. Knepleyrow 23: (2, 0.)  (3, -0.333333)  (12, 0.)  (13, -0.666667)  (16, 0.)  (17, 0.333333)  (18, 0.)  (19, 0.666667)  (20, 0.)  (21, 0.)  (22, 0.)  (23, 0.)
235