On some elliptic transmission problems

Christodoulos Athanasiadis; Ioannis G. Stratis

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Positive solutions of nonlinear elliptic systems

Robert Dalmasso (1993)

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We study the existence and nonexistence of positive solutions of nonlinear elliptic systems in an annulus with Dirichlet boundary conditions. In particular, $L^{\infty}$ a priori bounds are obtained. We also study a general multiple linear eigenvalue problem on a bounded domain.

Difference method for an elliptic system of nonlinear differential-functional equations.

Mosurski, Ryszard (2005)

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Ashordia, M. (1996)

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Bouziani, A., Merazga, N. (2007)

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Some problems of thermoelastic equilibrium of a rectangular parallelepiped in terms of asymmetric elasticity.

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Completeness of the system of root functions of boundary value problems for elliptic equations with boundary conditions of Bitsadze-Samarskij type.

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Neumann problem for one-dimensional nonlinear thermoelasticity

Yoshihiro Shibata (1992)

Banach Center Publications

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The global existence theorem of classical solutions for one-dimensional nonlinear thermoelasticity is proved for small and smooth initial data in the case of a bounded reference configuration for a homogeneous medium, considering the Neumann type boundary conditions: traction free and insulated. Moreover, the asymptotic behaviour of solutions is investigated.