论文信息 - ASYMPTOTIC BEHAVIOR OF SOLUTIONS ON A THIN PLASTIC PLATE

ASYMPTOTIC BEHAVIOR OF SOLUTIONS ON A THIN PLASTIC PLATE

In the present work, we study the asymptotic behavior of solutions to a plasticity problem in a containing structure, a thin plastic plate of thick- ness that tends to zero. To find the limit problems with interface conditions we use the epiconvergence method.

Abdelaziz Ait Moussa | Jamal Messaho | A. A. Moussa | Jamal Messaho

[1] Asymptotic analysis of nonlinear thin layers , 1997 .

[2] H. Attouch. Variational convergence for functions and operators , 1984 .

[3] R. Temam,et al. Analyse convexe et problèmes variationnels , 1974 .

[4] G. Buttazzo,et al. Thin inclusions in linear elasticity: a variational approach. , 1988 .

[5] R. Temam,et al. Problèmes mathématiques en plasticité , 1983 .

[6] LIMIT BEHAVIOR OF AN OSCILLATING THIN LAYER , 2006 .

[7] K. Maurin. Direct Methods in Calculus of Variations for Manifolds with Isometries. Equivariant Sobolev Theorems. Yamabe Problem and its Relation to General Relativity , 1997 .

[8] Stefano Lenci,et al. Mathematical Analysis of a Bonded Joint with a Soft Thin Adhesive , 1999 .