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

http://github.com/xyan075/examples
Unknown | 2089 lines | 2089 code | 0 blank | 0 comment | 0 complexity | 215fd7395090fb2f24bddfbb212fece5 MD5 | raw file
  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
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  18. Scale factor indices: 3
  19. 4. #Values=1
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  21. Scale factor indices: 4
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  24. Scale factor indices: 5
  25. 6. #Values=1
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  27. Scale factor indices: 6
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  31. 8. #Values=1
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  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
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  51. 4. #Values=1
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  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
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  82. Scale factor indices: 3
  83. 4. #Values=1
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  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
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  122. 6. #Values=1
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  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.
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  141. Value indices: 1
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  1935. Element: 354 0 0
  1936. Nodes:
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  1938. Scale factors:
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  1940. Element: 355 0 0
  1941. Nodes:
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  1943. Scale factors:
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  1945. Element: 356 0 0
  1946. Nodes:
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  1948. Scale factors:
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  1950. Element: 357 0 0
  1951. Nodes:
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  1953. Scale factors:
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  1955. Element: 358 0 0
  1956. Nodes:
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  1958. Scale factors:
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  1960. Element: 359 0 0
  1961. Nodes:
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  1963. Scale factors:
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  1965. Element: 360 0 0
  1966. Nodes:
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  1968. Scale factors:
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  1970. Element: 361 0 0
  1971. Nodes:
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  1973. Scale factors:
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  1975. Element: 362 0 0
  1976. Nodes:
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  1978. Scale factors:
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  1980. Element: 363 0 0
  1981. Nodes:
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  1983. Scale factors:
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  1985. Element: 364 0 0
  1986. Nodes:
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  1988. Scale factors:
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  1990. Element: 365 0 0
  1991. Nodes:
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  1993. Scale factors:
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  1995. Element: 366 0 0
  1996. Nodes:
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  1998. Scale factors:
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  2000. Element: 367 0 0
  2001. Nodes:
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  2003. Scale factors:
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  2005. Element: 368 0 0
  2006. Nodes:
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  2008. Scale factors:
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  2010. Element: 369 0 0
  2011. Nodes:
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  2013. Scale factors:
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  2015. Element: 370 0 0
  2016. Nodes:
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  2018. Scale factors:
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  2020. Element: 371 0 0
  2021. Nodes:
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  2023. Scale factors:
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  2025. Element: 372 0 0
  2026. Nodes:
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  2030. Element: 373 0 0
  2031. Nodes:
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  2035. Element: 374 0 0
  2036. Nodes:
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  2040. Element: 375 0 0
  2041. Nodes:
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  2045. Element: 376 0 0
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  2080. Element: 383 0 0
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