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Cormeau, I.

Elastoplastic thick shell analysis by viscoplastic solid finite elements. (English) Zbl 0369.73088

Int. J. Numer. Methods Eng. 12, 203-227 (1978).
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Cited in 5 Documents

MSC:

74K25 Shells
74C99 Plastic materials, materials of stress-rate and internal-variable type
74D99 Materials of strain-rate type and history type, other materials with memory (including elastic materials with viscous damping, various viscoelastic materials)
74S05 Finite element methods applied to problems in solid mechanics
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References:

[1] and , Curved thick shell and membrane elements with particular reference to axisymmetric problems, Proc. 2nd Conf. Meth. Struct. Mech., Wright Patterson AFB, AFFDL-TR-68-150 (1968).
[2] Ang, Proc. ASCE 94 pp 271– (1968)
[3] Backlund, Int. J. num. Meth. Engng 8 pp 415– (1974)
[4] Cormeau, Int. J. num. Meth. Engng. 9 pp 109– (1975)
[5] ’Large-deflection elasto-plastic buckling analysis of plates using finite elements’, Transport and Road Research laboratory report LR 593 (1973).
[6] Dupuis, Computers and Structures 1 pp 223– (1971)
[7] Hodge, J. Appl. Mech. 35 pp 796– (1968) · Zbl 0172.52003 · doi:10.1115/1.3601308
[8] and , ’Bound methods in limit analysis’, Proc. Sem. Finite Element Techniques in Struct. Mech. (ed. ) 259-282, University of Southampton (1970).
[9] Marcal, J. Strain Analysis 1 pp 339– (1966)
[10] Pawsey, Int. J. num. Meth. Engng 3 pp 575– (1971)
[11] Popov, Int. J. Solids and Struct. 3 pp 975– (1967)
[12] ’Finite element analysis of plates and shells’, Ph. D. thesis, Swansea, December, 1972.
[13] and , Gaussian Quadrature Formulas, Prentice-Hall, Englewood Cliffs, N. J., 1966.
[14] Zienkiewicz, Int. J. num. Meth. Engng 3 pp 275– (1971)
[15] and , ’Viscoplasticity and plasticity. An alternative for the finite element solution of material nonlinearities’, Proc. Colloque sur les Méthodes de Calcul Scientifique et Technique, IRIA, Rocquencourt, 171-199 (1973).
[16] Zienkiewicz, Int. J. num. Meth. Engng 8 pp 821– (1974)
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