A mixed boundary value problem for the Laplace equation in an angle (1st part)

Alfredo Lorenzi

Displaying similar documents to “A mixed boundary value problem for the Laplace equation in an angle (1st part)”

On boundary integral equations of the first kind for the bi-laplacian in a polygonal plane domain

Martin Costabel, Ernst Stephan, Wolfgang L. Wendland (1983)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Boundary estimates for solutions of Monge-Ampère equations in the plane

Friedmar Schulz (1984)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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A note on the integral representation for the product of two generalized Rice polynomials.

H. M. Srivastava (1973)

Collectanea Mathematica

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The Fourier integral for a certain class of distributions

Josef Matušů (1991)

Applications of Mathematics

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The aim of this paper is to derive by elementary means a theorem on the representation of certain distributions in the form of a Fourier integral. The approach chosen was found suitable especially for students of post-graduate courses at technical universities, where it is in some situations necessary to restrict a little the extent of the mathematical theory when concentrating on a technical problem.

Sharp regularity of the second time derivative w_tt of solutions to Kirchhoff equations with clamped Boundary Conditions

Irena Lasiecka, Roberto Triggiani (2001)

International Journal of Applied Mathematics and Computer Science

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We consider mixed problems for Kirchhoff elastic and thermoelastic systems, subject to boundary control in the clamped Boundary Conditions B.C. (“clamped control”). If w denotes elastic displacement and θ temperature, we establish optimal regularity of {w, w_t, w_tt} in the elastic case, and of {w, w_t, w_tt, θ} in the thermoelastic case. Our results complement those presented in (Lagnese and Lions, 1988), where sharp (optimal) trace regularity results are obtained for the corresponding...

Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay

John M. Chadam (1972)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Displaying similar documents to “A mixed boundary value problem for the Laplace equation in an angle (1st part)”

On boundary integral equations of the first kind for the bi-laplacian in a polygonal plane domain

Boundary estimates for solutions of Monge-Ampère equations in the plane

A note on the integral representation for the product of two generalized Rice polynomials.

The Fourier integral for a certain class of distributions

Sharp regularity of the second time derivative w_tt of solutions to Kirchhoff equations with clamped Boundary Conditions

Asymptotics for □ u = m 2 u + G ( x , t , u , u x , u t ) , I. Global existence and decay

Asymptotics for $□ u = m^{2} u + G (x, t, u, u_{x}, u_{t}),$ I. Global existence and decay