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/42TestingPoints/SinglePhysics/LinearProblems/StaticProblems/Laplace/3D/TET/quadratic/LEVEL_1/expected_results/Laplace.part0.exelem

http://github.com/xyan075/examples
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  1 Group name: LaplaceRegion
  2 Shape.  Dimension=3, simplex(2;3)*simplex*simplex
  3 #Scale factor sets= 1
  4 q.simplex(2;3)*q.simplex*q.simplex, #Scale factors=10
  5 #Nodes=           10
  6 #Fields=3
  7 1) Coordinate, coordinate, rectangular cartesian, #Components=3
  8   x.   q.simplex(2;3)*q.simplex*q.simplex, no modify, standard node based.
  9     #Nodes= 10
 10     1.  #Values=1
 11      Value indices:     1
 12      Scale factor indices:    1
 13     2.  #Values=1
 14      Value indices:     1
 15      Scale factor indices:    2
 16     3.  #Values=1
 17      Value indices:     1
 18      Scale factor indices:    3
 19     4.  #Values=1
 20      Value indices:     1
 21      Scale factor indices:    4
 22     5.  #Values=1
 23      Value indices:     1
 24      Scale factor indices:    5
 25     6.  #Values=1
 26      Value indices:     1
 27      Scale factor indices:    6
 28     7.  #Values=1
 29      Value indices:     1
 30      Scale factor indices:    7
 31     8.  #Values=1
 32      Value indices:     1
 33      Scale factor indices:    8
 34     9.  #Values=1
 35      Value indices:     1
 36      Scale factor indices:    9
 37    10.  #Values=1
 38      Value indices:     1
 39      Scale factor indices:   10
 40   y.   q.simplex(2;3)*q.simplex*q.simplex, no modify, standard node based.
 41     #Nodes= 10
 42     1.  #Values=1
 43      Value indices:     1
 44      Scale factor indices:    1
 45     2.  #Values=1
 46      Value indices:     1
 47      Scale factor indices:    2
 48     3.  #Values=1
 49      Value indices:     1
 50      Scale factor indices:    3
 51     4.  #Values=1
 52      Value indices:     1
 53      Scale factor indices:    4
 54     5.  #Values=1
 55      Value indices:     1
 56      Scale factor indices:    5
 57     6.  #Values=1
 58      Value indices:     1
 59      Scale factor indices:    6
 60     7.  #Values=1
 61      Value indices:     1
 62      Scale factor indices:    7
 63     8.  #Values=1
 64      Value indices:     1
 65      Scale factor indices:    8
 66     9.  #Values=1
 67      Value indices:     1
 68      Scale factor indices:    9
 69    10.  #Values=1
 70      Value indices:     1
 71      Scale factor indices:   10
 72   z.   q.simplex(2;3)*q.simplex*q.simplex, no modify, standard node based.
 73     #Nodes= 10
 74     1.  #Values=1
 75      Value indices:     1
 76      Scale factor indices:    1
 77     2.  #Values=1
 78      Value indices:     1
 79      Scale factor indices:    2
 80     3.  #Values=1
 81      Value indices:     1
 82      Scale factor indices:    3
 83     4.  #Values=1
 84      Value indices:     1
 85      Scale factor indices:    4
 86     5.  #Values=1
 87      Value indices:     1
 88      Scale factor indices:    5
 89     6.  #Values=1
 90      Value indices:     1
 91      Scale factor indices:    6
 92     7.  #Values=1
 93      Value indices:     1
 94      Scale factor indices:    7
 95     8.  #Values=1
 96      Value indices:     1
 97      Scale factor indices:    8
 98     9.  #Values=1
 99      Value indices:     1
100      Scale factor indices:    9
101    10.  #Values=1
102      Value indices:     1
103      Scale factor indices:   10
104 2) Phi, field,  rectangular cartesian, #Components=1
105   1.   q.simplex(2;3)*q.simplex*q.simplex, no modify, standard node based.
106     #Nodes= 10
107     1.  #Values=1
108      Value indices:     1
109      Scale factor indices:    1
110     2.  #Values=1
111      Value indices:     1
112      Scale factor indices:    2
113     3.  #Values=1
114      Value indices:     1
115      Scale factor indices:    3
116     4.  #Values=1
117      Value indices:     1
118      Scale factor indices:    4
119     5.  #Values=1
120      Value indices:     1
121      Scale factor indices:    5
122     6.  #Values=1
123      Value indices:     1
124      Scale factor indices:    6
125     7.  #Values=1
126      Value indices:     1
127      Scale factor indices:    7
128     8.  #Values=1
129      Value indices:     1
130      Scale factor indices:    8
131     9.  #Values=1
132      Value indices:     1
133      Scale factor indices:    9
134    10.  #Values=1
135      Value indices:     1
136      Scale factor indices:   10
137 3) del Phi/del n, field,  rectangular cartesian, #Components=1
138   1.   q.simplex(2;3)*q.simplex*q.simplex, no modify, standard node based.
139     #Nodes= 10
140     1.  #Values=1
141      Value indices:     1
142      Scale factor indices:    1
143     2.  #Values=1
144      Value indices:     1
145      Scale factor indices:    2
146     3.  #Values=1
147      Value indices:     1
148      Scale factor indices:    3
149     4.  #Values=1
150      Value indices:     1
151      Scale factor indices:    4
152     5.  #Values=1
153      Value indices:     1
154      Scale factor indices:    5
155     6.  #Values=1
156      Value indices:     1
157      Scale factor indices:    6
158     7.  #Values=1
159      Value indices:     1
160      Scale factor indices:    7
161     8.  #Values=1
162      Value indices:     1
163      Scale factor indices:    8
164     9.  #Values=1
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166      Scale factor indices:    9
167    10.  #Values=1
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169      Scale factor indices:   10
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435 Element:            54 0 0
436   Nodes:
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440 Element:            55 0 0
441   Nodes:
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445 Element:            56 0 0
446   Nodes:
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450 Element:            57 0 0
451   Nodes:
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455 Element:            58 0 0
456   Nodes:
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460 Element:            59 0 0
461   Nodes:
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465 Element:            60 0 0
466   Nodes:
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470 Element:            61 0 0
471   Nodes:
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475 Element:            62 0 0
476   Nodes:
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480 Element:            63 0 0
481   Nodes:
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485 Element:            64 0 0
486   Nodes:
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490 Element:            65 0 0
491   Nodes:
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495 Element:            66 0 0
496   Nodes:
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500 Element:            67 0 0
501   Nodes:
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505 Element:            68 0 0
506   Nodes:
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510 Element:            69 0 0
511   Nodes:
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515 Element:            70 0 0
516   Nodes:
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520 Element:            71 0 0
521   Nodes:
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525 Element:            72 0 0
526   Nodes:
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528   Scale factors:
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530 Element:            73 0 0
531   Nodes:
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535 Element:            74 0 0
536   Nodes:
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538   Scale factors:
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540 Element:            75 0 0
541   Nodes:
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543   Scale factors:
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545 Element:            76 0 0
546   Nodes:
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548   Scale factors:
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550 Element:            77 0 0
551   Nodes:
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553   Scale factors:
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555 Element:            78 0 0
556   Nodes:
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558   Scale factors:
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560 Element:            79 0 0
561   Nodes:
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565 Element:            80 0 0
566   Nodes:
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570 Element:            81 0 0
571   Nodes:
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575 Element:            82 0 0
576   Nodes:
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580 Element:            83 0 0
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585 Element:            84 0 0
586   Nodes:
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590 Element:            85 0 0
591   Nodes:
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595 Element:            86 0 0
596   Nodes:
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598   Scale factors:
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600 Element:            87 0 0
601   Nodes:
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605 Element:            88 0 0
606   Nodes:
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610 Element:            89 0 0
611   Nodes:
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615 Element:            90 0 0
616   Nodes:
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620 Element:            91 0 0
621   Nodes:
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625 Element:            92 0 0
626   Nodes:
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630 Element:            93 0 0
631   Nodes:
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635 Element:            94 0 0
636   Nodes:
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640 Element:            95 0 0
641   Nodes:
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645 Element:            96 0 0
646   Nodes:
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650 Element:            97 0 0
651   Nodes:
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653   Scale factors:
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655 Element:            98 0 0
656   Nodes:
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660 Element:            99 0 0
661   Nodes:
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665 Element:            100 0 0
666   Nodes:
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670 Element:            101 0 0
671   Nodes:
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675 Element:            102 0 0
676   Nodes:
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680 Element:            103 0 0
681   Nodes:
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685 Element:            104 0 0
686   Nodes:
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690 Element:            105 0 0
691   Nodes:
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693   Scale factors:
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695 Element:            106 0 0
696   Nodes:
697         165         246        …

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