On the singular behavior of solutions of a transmission problem in a dihedral.

Benseridi, H.; Dilmi, M.

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Displaying similar documents to “On the singular behavior of solutions of a transmission problem in a dihedral.”

On the regularity of solutions of a thermoelastic system under noncontinuous heating regimes. II

Jiří Jarušek (1991)

Applications of Mathematics

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A quasilinear noncoupled thermoelastic system is studied both on a threedimensional bounded domain with a smooth boundary and for a generalized model involving the influence of supports. Sufficient conditions are derived under which the stresses are bounded and continuous on the closure of the domain.

A study of bending waves in infinite and anisotropic plates

Ove Lindblom, Reinhold Näslund, Lars-Erik Persson, Karl-Evert Fällström (1997)

Applications of Mathematics

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In this paper we present a unified approach to obtain integral representation formulas for describing the propagation of bending waves in infinite plates. The general anisotropic case is included and both new and well-known formulas are obtained in special cases (e.g. the classical Boussinesq formula). The formulas we have derived have been compared with experimental data and the coincidence is very good in all cases.

Problems of interaction of vibrating surfaces with processable materials.

Ostapenko, V.A. (2005)

Mathematical Problems in Engineering

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On solution of the integral equations for the potential problems of two circular-strips.

Sampath, C., Jain, D.L. (1988)

International Journal of Mathematics and Mathematical Sciences

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Thin circular plate uniformly loaded over a concentric elliptic path and supported on columns.

Bassali, W.A. (1986)

International Journal of Mathematics and Mathematical Sciences

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An alternate proof of Hall's theorem on a conformal mapping inequality.

Balasubramanian, R., Ponnusamy, S. (1996)

Bulletin of the Belgian Mathematical Society - Simon Stevin

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Two-dimensional real symmetric spaces with maximal projection constant

Bruce Chalmers, Grzegorz Lewicki (2000)

Annales Polonici Mathematici

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Let V be a two-dimensional real symmetric space with unit ball having 8n extreme points. Let λ(V) denote the absolute projection constant of V. We show that $λ (V) \leq λ (V_{n})$ where $V_{n}$ is the space whose ball is a regular 8n-polygon. Also we reprove a result of [1] and [5] which states that $4 / π = λ (l ₂^{(2)}) \geq λ (V)$ for any two-dimensional real symmetric space V.

The solution of a singular integral equation with some applications in potential theory.

Shawagfeh, N.T. (1998)

International Journal of Mathematics and Mathematical Sciences

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