GEOMETRICALLY NONLINEAR-ANALYSIS OF SHELLS BY THE VARIATIONAL APPROACH AND AN EFFICIENT FINITE-ELEMENT FORMULATION

Authors
Citation
Qh. Qin, GEOMETRICALLY NONLINEAR-ANALYSIS OF SHELLS BY THE VARIATIONAL APPROACH AND AN EFFICIENT FINITE-ELEMENT FORMULATION, Computers & structures, 55(4), 1995, pp. 727-733
Citations number
8
Categorie Soggetti
Computer Sciences","Computer Application, Chemistry & Engineering","Computer Science Interdisciplinary Applications","Engineering, Civil
Journal title
ISSN journal
00457949
Volume
55
Issue
4
Year of publication
1995
Pages
727 - 733
Database
ISI
SICI code
0045-7949(1995)55:4<727:GNOSBT>2.0.ZU;2-F
Abstract
A family of variational principles and a quasi-conforming isoparametri c element model, based on the so-called polar decomposition theorem an d the dyadic notation, are derived for the nonlinear analysis of shell s with arbitrary geometry. The principles include three pairs of funct ionals with three, two or one field(s) of independent variables subjec ted to variation, and with the incremental form of functional Gamma(3) , an eight node shell element model is constructed and used in two num erical examples. Representative numerical results, based on this proce dure, are presented and compared with those found in published literat ure.