Extension of generalized plasticity to finite deformations and non-linear hardening

Author:

Hüttel C.,Matzenmiller A.

Publisher

Elsevier BV

Subject

Applied Mathematics,Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science,Modelling and Simulation

Reference20 articles.

1. Armstrong, P.J., Frederick, C.O., 1966. A mathematical representation of the multiaxial Bauschinger effect. General Electricity Generating Board, Report No. RD⧸B⧸N731, Berkeley Nuclear Laboratories.

2. Auricchio, F., Taylor, R.L., 1995. Two material models for cyclic plasticity: non-linear kinematic hardening and generalized plasticity. International Journal of Plasticity 11 (1) , 65–98.

3. Auricchio, F., Taylor, R.L., Lubliner, J., 1992. Application of a return map algorithm to plasticity models. In: Owen, D.R.J., Onate, E. (Eds.) , COMPLAS Computation Plasticity: Fundamentals and Applications. Barcelona, p. 2229.

4. Bland, D.R., 1957. The associated flow rule of plasticity. J. Mech. and Phys. of Solids 6, 71–78.

5. Casey, J., Naghdi, P.M., 1980. A remark on the use of the decomposition F = FeFp in plasticity. Journal of Applied Mechanics 47, 672–675.

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