International Journal for Numerical Methods in Engineering


ISSN: 0029-5981        年代:1991
当前卷期:Volume 32  issue 5     [ 查看所有卷期 ]

年代:1991
 
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1. A modified Euler method for dynamic analyses
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  943-955

G. D. Hahn,  

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2. Bounds on eigenvalues of finite element systems
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  957-967

Jerry I. Lin,  

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3. Multiple scale finite element methods
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  969-990

Wing Kam Liu,   Yan Zhang,   Martin R. Ramirez,  

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4. Multi‐domain two‐ and three‐dimensional thermoelasticity by BEM
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  991-1008

A. Deb,   P. K. Banerjee,  

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5. The Lanczos algorithm applied to unsymmetric generalized eigenvalue problem
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1009-1026

C. Rajakumar,   C. R. Rogers,  

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6. A two‐node beam element including transverse shear and transverse normal deformations
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1027-1039

Alexander Tessler,  

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7. Efficient and accurate four‐node quadrilateralC0plate bending element based on assumed strain fields
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1041-1055

Guangyu Shi,   George Z. Voyiadjis,  

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8. Applications of a self‐adaptive algorithm to non‐linear finite element analysis
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1057-1077

Sang H. Lee,   Steve S. Hsieh,  

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9. Source field superposition analysis of two‐dimensional potential problems
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1079-1091

R. T. Fenner,  

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10. Derivatives of tangential stiffness matrices for equilibrium path descriptions
  International Journal for Numerical Methods in Engineering,   Volume  32,   Issue  5,   1991,   Page  1093-1113

Anders Eriksson,  

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