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📄 p103.res

📁 I[1].M.Smith所著的《有限元方法编程》第三版Fortran程序
💻 RES
字号:
Global coordinates 
Node    1         0.0000E+00  0.0000E+00
Node    2         0.0000E+00 -0.1000E+01
Node    3         0.8000E+00  0.0000E+00
Node    4         0.8000E+00 -0.1000E+01
Node    5         0.1600E+01  0.0000E+00
Node    6         0.1600E+01 -0.1000E+01
Node    7         0.2400E+01  0.0000E+00
Node    8         0.2400E+01 -0.1000E+01
Node    9         0.3200E+01  0.0000E+00
Node   10         0.3200E+01 -0.1000E+01
Node   11         0.4000E+01  0.0000E+00
Node   12         0.4000E+01 -0.1000E+01
Global node numbers 
Element     1            2    1    3    4
Element     2            4    3    5    6
Element     3            6    5    7    8
Element     4            8    7    9   10
Element     5           10    9   11   12
There are    20  equations and the half-bandwidth is    7
The range was  0.0000E+00  to  0.5000E+01
It took    22  iterations
The eigenvalues are  :
  0.5757E-02  0.1544E+00  0.1758E+00  0.9066E+00  0.1690E+01  0.2665E+01
The eigenvectors are
Eigenvector  number     1 is: 
 -0.6889E-01  0.7395E-01  0.6889E-01  0.7395E-01 -0.1163E+00  0.2401E+00  0.1163E+00  0.2401E+00 -0.1440E+00  0.4639E+00  0.1440E+00
  0.4639E+00 -0.1559E+00  0.7149E+00  0.1559E+00  0.7149E+00 -0.1585E+00  0.9706E+00  0.1585E+00  0.9706E+00
Eigenvector  number     2 is: 
 -0.1456E+00  0.3984E+00  0.1456E+00  0.3984E+00 -0.1520E-01  0.7104E+00  0.1520E-01  0.7104E+00  0.2332E+00  0.5567E+00 -0.2332E+00
  0.5567E+00  0.4207E+00 -0.6842E-01 -0.4207E+00 -0.6842E-01  0.4797E+00 -0.8658E+00 -0.4797E+00 -0.8658E+00
Eigenvector  number     3 is: 
  0.2071E+00 -0.6695E-01  0.2071E+00  0.6695E-01  0.4138E+00 -0.4930E-01  0.4138E+00  0.4930E-01  0.5763E+00 -0.3695E-01  0.5763E+00
  0.3695E-01  0.6807E+00 -0.1832E-01  0.6807E+00  0.1832E-01  0.7191E+00 -0.7654E-02  0.7191E+00  0.7653E-02
Eigenvector  number     4 is: 
 -0.1911E-01  0.7993E+00  0.1911E-01  0.7993E+00  0.3275E+00  0.4257E+00 -0.3275E+00  0.4257E+00  0.1579E+00 -0.5743E+00 -0.1579E+00
 -0.5743E+00 -0.4220E+00 -0.4028E+00  0.4220E+00 -0.4028E+00 -0.7114E+00  0.8100E+00  0.7114E+00  0.8100E+00
Eigenvector  number     5 is: 
 -0.5787E+00  0.1552E+00 -0.5787E+00 -0.1552E+00 -0.7299E+00 -0.5737E-01 -0.7299E+00  0.5737E-01 -0.2581E+00 -0.1947E+00 -0.2581E+00
  0.1947E+00  0.4276E+00 -0.1597E+00  0.4276E+00  0.1597E+00  0.7774E+00 -0.8630E-01  0.7774E+00  0.8630E-01

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