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V.D. Kupradze (1963)
Metody potentsiala v teorii uprugosti
Z.M. Gogniashvili (2007)
On Some Integral Equations on a Surface with a Conical PointDiffer. Uravn., 43
Z. Gogniashvili (2007)
On some integrals on a surface with a conical pointDifferential Equations, 43
V. Kupradze, H. Gutfreund, I. Meroz (1965)
Potential methods in the theory of elasticity
Z.M. Gogniashvili (2010)
On Properties of Potentials and Boundary Value Problems in the Case of a Boundary Surface with a Conical PointDiffer. Uravn., 46
V.D. Kupradze, T.G. Gegelia, M.O. Bashaleishvili, T.V. Burchuladze (1968)
Trekhmernye zadachi matematicheskoi teorii uprugosti
Z. Gogniashvili (2007)
On some integral equations on a surface with a conical pointDifferential Equations, 43
V. Kupradze, T. Gegelia, M. Basheleishvili, T. Burchuladze, E. Sternberg (1980)
Three-Dimensional Problems of the Mathematical Theory of Elasticity and ThermoelasticityJournal of Applied Mechanics, 47
V.D. Kupradze, T.G. Gegelia, M.O. Bashaleishvili, T.V. Burchuladze (1976)
Trekhmernye zadachi matematicheskoi teorii uprugosti i termouprugosti
Z.M. Gogniashvili (2007)
On Some Integrals on a Surface with a Conical PointDiffer. Uravn., 43
We study elastostatic boundary value problems with a conical boundary point by the method of integral equations. The equations of such problems are singular. In the case of a smooth surface, we construct a regularizer for these equations; in the case of a surface with a conical point, the regularizer is constructed in such a way as to ensure that the kernel of the regularized equation belongs to the class B and satisfies the assumptions of the Fredholm alternative theorem. We analyze the properties of elastic potentials in the case of a surface with a conical point.
Differential Equations – Springer Journals
Published: Apr 28, 2010
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