Refined non-conforming triangular plate element for geometrically non-linear analysis

Scientia Iranica

Volumn 8, Issue 2, 2001, Pages 81-91

  Cheung, Y K ^a   Zhang, S ^a   Chen, W ^a  

^a UNIVERSITY OF HONG KONG   (Hong Kong)

Author keywords

[No Author keywords available]

Indexed keywords

LAGRANGIAN ANALYSIS;

EID: 0034889917     PISSN: 10263098     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (21)

1. Study of three-node triangular plate bending elements
2. On an unconventional but natural formation of a stiffness matrix
3. A triangular bending element based on energy orthogonal free formulation
4. Refined quadrilateral discrete Kirchhoff thin plate bending element
5. Refined nine-parameter triangular thin plate bending element by using refined direct stiffness method
6. The non-conforming element method and refined hybrid element method for axisymmetric solid
7. Refined non-conforming quadrilateral thin plate bending element
8. Refined triangular discrete Kirchhoff plate element for thin plate bending, vibration and bulking analysis
9. Triangular elements in bending conforming and non-conforming solutions
10. A rapidly converging triangular plate element
11. Triangular finite element bending with constant and linearly varying bending elements
12. A study of three-node triangular plate bending elements
13. The non-conforming nine-parameter triangular element for thin plate bending and vibration analysis
14. Variational principles and refined non-conforming element methods for geometrically non-linear analysis
15. Refined hybrid degenerated shell element for geometrically non-linear analysis
16. Flexible plates and flexible shells
17. Standard test for membrane locking of plate elements in geometrically non-linear bending
18. A Simple non-linear flat element for large displacement structures
19. Finite element analysis of geometrically non-linear plate behavior using a Mindlin formulation
20. Geometrical non-linear analysis of rectangular Mindlin plates using finite strip method