xref: /petsc/src/dm/dt/dualspace/impls/lagrange/tests/output/ex1_1_discontinuous_trimmed.out (revision a9cd3c18c65495fe816424773b8726fb95b6f846)
1New space: segment, order 1, trimmed 1, tensor 0, continuous 0, form degree 0
2  All nodes:
3      Quadrature on a unknown of order -1 on 2 points (dim 1)
4  All node indices:
5( 2, 1,): [ 1.,]
6( 1, 2,): [ 1.,]
7  All matrix: 2 nonzeros
8  Interior data is the same as all data
9  Interior node symmetry matrix for orientation -1:
10    Mat Object: (lag_) 1 MPI process
11      type: seqaij
12row 0: (1, 1.)
13row 1: (0, 1.)
14  Interior node symmetry matrix for orientation 0:
15    Mat Object: (lag_) 1 MPI process
16      type: seqaij
17row 0: (0, 1.)
18row 1: (1, 1.)
19New space: segment, order 1, trimmed 1, tensor 0, continuous 0, form degree 1
20  All nodes:
21      Quadrature on a unknown of order -1 on 1 points (dim 1)
22  All node indices:
23( 1, 1,): [ 1.,]
24  All matrix: 1 nonzeros
25  Interior data is the same as all data
26  Interior node symmetry matrix for orientation -1:
27    Mat Object: (lag_) 1 MPI process
28      type: seqaij
29row 0: (0, -1.)
30  Interior node symmetry matrix for orientation 0:
31    Mat Object: (lag_) 1 MPI process
32      type: seqaij
33row 0: (0, 1.)
34New space: segment, order 2, trimmed 1, tensor 0, continuous 0, form degree 0
35  All nodes:
36      Quadrature on a unknown of order -1 on 3 points (dim 1)
37  All node indices:
38( 3, 1,): [ 1.,]
39( 2, 2,): [ 1.,]
40( 1, 3,): [ 1.,]
41  All matrix: 3 nonzeros
42  Interior data is the same as all data
43  Interior node symmetry matrix for orientation -1:
44    Mat Object: (lag_) 1 MPI process
45      type: seqaij
46row 0: (2, 1.)
47row 1: (1, 1.)
48row 2: (0, 1.)
49  Interior node symmetry matrix for orientation 0:
50    Mat Object: (lag_) 1 MPI process
51      type: seqaij
52row 0: (0, 1.)
53row 1: (1, 1.)
54row 2: (2, 1.)
55New space: segment, order 2, trimmed 1, tensor 0, continuous 0, form degree 1
56  All nodes:
57      Quadrature on a unknown of order -1 on 2 points (dim 1)
58  All node indices:
59( 2, 1,): [ 1.,]
60( 1, 2,): [ 1.,]
61  All matrix: 2 nonzeros
62  Interior data is the same as all data
63  Interior node symmetry matrix for orientation -1:
64    Mat Object: (lag_) 1 MPI process
65      type: seqaij
66row 0: (1, -1.)
67row 1: (0, -1.)
68  Interior node symmetry matrix for orientation 0:
69    Mat Object: (lag_) 1 MPI process
70      type: seqaij
71row 0: (0, 1.)
72row 1: (1, 1.)
73New space: segment, order 3, trimmed 1, tensor 0, continuous 0, form degree 0
74  All nodes:
75      Quadrature on a unknown of order -1 on 4 points (dim 1)
76  All node indices:
77( 4, 1,): [ 1.,]
78( 3, 2,): [ 1.,]
79( 2, 3,): [ 1.,]
80( 1, 4,): [ 1.,]
81  All matrix: 4 nonzeros
82  Interior data is the same as all data
83  Interior node symmetry matrix for orientation -1:
84    Mat Object: (lag_) 1 MPI process
85      type: seqaij
86row 0: (3, 1.)
87row 1: (2, 1.)
88row 2: (1, 1.)
89row 3: (0, 1.)
90  Interior node symmetry matrix for orientation 0:
91    Mat Object: (lag_) 1 MPI process
92      type: seqaij
93row 0: (0, 1.)
94row 1: (1, 1.)
95row 2: (2, 1.)
96row 3: (3, 1.)
97New space: segment, order 3, trimmed 1, tensor 0, continuous 0, form degree 1
98  All nodes:
99      Quadrature on a unknown of order -1 on 3 points (dim 1)
100  All node indices:
101( 3, 1,): [ 1.,]
102( 2, 2,): [ 1.,]
103( 1, 3,): [ 1.,]
104  All matrix: 3 nonzeros
105  Interior data is the same as all data
106  Interior node symmetry matrix for orientation -1:
107    Mat Object: (lag_) 1 MPI process
108      type: seqaij
109row 0: (2, -1.)
110row 1: (1, -1.)
111row 2: (0, -1.)
112  Interior node symmetry matrix for orientation 0:
113    Mat Object: (lag_) 1 MPI process
114      type: seqaij
115row 0: (0, 1.)
116row 1: (1, 1.)
117row 2: (2, 1.)
118