Abstract
The purpose of this paper is to present the theoretical and numerical background adopted in the course of the development of the computer program TEMAS (Thermo-Mechanical Analysis of Structures). The paper demonstrates the effectiveness of the finite element analysis in predicting the behaviour of inelastic materials subjected to mechanical and thermal loadings. A number of computational examples illustrate the paper.
References
D. H. ALLEN, W. E. HAISLER, A theory for analysis of thermoplastic materials, Comp. Struct., 13, 129-138, 1981.
A. LEVY, High temperature inelastic analysis, Comp. Struct. 13, 249-256, 1981.
K. J. BATHE, Finite element procedures in engineering analysis, Prentice-Hall 1982.
O. C. ZIENKIEWICZ, The finite element method, McGraw Hill 1977.
M. KLEIBER, Incremental finite element modelling in nonlinear solid mechanics, Ellis Horwod/PWN 1989.
M. KLEIBER, A. SŁUŻALEC, jr., Numerical analysis of heat flow in flash welding, Arch. Mech., 35, 687-699, 1983.
T. J. R HUGHES, Numerical implementation of constitutive models: rate-independent deviatoric plasticity, in: Theor. Found. for Large Scale Comp. for Nonlinear Material Behaviour, S. NEMAT-NASSER et. al. [eds.], Nijhoff 1984.
A. LEVY, High temperature inelastic analysis, Comp. Struct. 13, 249-256, 1981.
K. J. BATHE, Finite element procedures in engineering analysis, Prentice-Hall 1982.
O. C. ZIENKIEWICZ, The finite element method, McGraw Hill 1977.
M. KLEIBER, Incremental finite element modelling in nonlinear solid mechanics, Ellis Horwod/PWN 1989.
M. KLEIBER, A. SŁUŻALEC, jr., Numerical analysis of heat flow in flash welding, Arch. Mech., 35, 687-699, 1983.
T. J. R HUGHES, Numerical implementation of constitutive models: rate-independent deviatoric plasticity, in: Theor. Found. for Large Scale Comp. for Nonlinear Material Behaviour, S. NEMAT-NASSER et. al. [eds.], Nijhoff 1984.
