Dirichlet problems for distribution boundary values
H. J. Bremermann (1967)
Colloquium Mathematicae
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Displaying similar documents to “Moving Dirichlet boundary conditions”
Dirichlet problems for distribution boundary values
The Dirichlet boundary value problem for the system u=0, j≠i.
Ali I. Abdul-Latif (1978)
Collectanea Mathematica
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The successive approximation method for the Dirichlet problem in a planar domain
Dagmar Medková (2008)
Applicationes Mathematicae
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The Dirichlet problem for the Laplace equation for a planar domain with piecewise-smooth boundary is studied using the indirect integral equation method. The domain is bounded or unbounded. It is not supposed that the boundary is connected. The boundary conditions are continuous or p-integrable functions. It is proved that a solution of the corresponding integral equation can be obtained using the successive approximation method.
The Treatment of Nonhomogeneous Dirichlet Boundary Conditions by the p-Version of the Finite Element Method.
I. Babuska, Manil Suri (1987)
Numerische Mathematik
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Triple solutions for a Dirichlet boundary value problem involving a perturbed discretep(k)-Laplacian operator
Mohsen Khaleghi Moghadam, Johnny Henderson (2017)
Open Mathematics
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Triple solutions are obtained for a discrete problem involving a nonlinearly perturbed one-dimensional p(k)-Laplacian operator and satisfying Dirichlet boundary conditions. The methods for existence rely on a Ricceri-local minimum theorem for differentiable functionals. Several examples are included to illustrate the main results.
A generalization of the saddle point method with applications
Martin Schechter (1992)
Annales Polonici Mathematici
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We show that one can drop an important hypothesis of the saddle point theorem without affecting the result. We then show how this leads to stronger results in applications.
Le problème de Dirichlet généralisé. Interprétation probabiliste
J.-L. Doob (1957)
Séminaire Brelot-Choquet-Deny. Théorie du potentiel
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Multiple solutions for some Dirichlet problems with nonlocal terms
Filippo Cammaroto, Francesca Faraci (2012)
Annales Polonici Mathematici
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We deal with some Dirichlet problems involving a nonlocal term. The existence of two nonzero, nonnegative solutions is achieved by applying a recent result by Ricceri.
Finite Element Approximation of the Dirichlet Problem Using the Boundary Penalty Method.
John W. Barrett, Charles M. Elliott (1986)
Numerische Mathematik
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On the solution of elliptic partial differential equations with an unbounded Dirichlet integral
Nečas, J.
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On the Condition Number of Boundary Integral Operators for the Exterior Dirichlet Problem for the Helmholtz Equation.
R. Kreß, W.T. Spassov (1983)
Numerische Mathematik
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Transformations of difference equations. II.
Currie, Sonja, Love, Anne D. (2010)
Advances in Difference Equations [electronic only]
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