Results 81 to 90 of about 99,299 (234)
Solution of the Dirichlet problem for elliptic partial differential equations of the second order [PDF]
Jindřich Nečas
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Existence of a unique solution to an elliptic partial differential equation
The purpose of this article is to prove the existence of a unique classical solution to the quasilinear elliptic equation $-\nabla \cdot(a(u) \nabla u)=f$ for $\mathbf{x} \in \Omega$, which satisfies the condition that $u(\mathbf{x}_0)=u_0$ at a ...
Diane L. Denny
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On the boundary behavior of solutions to a class of elliptic partial differential equations [PDF]
Kjell‐Ove Widman
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Discussion summary: Fictitious domain methods [PDF]
Fictitious Domain methods are constructed in the following manner: Suppose a partial differential equation is to be solved on an open bounded set, Omega, in 2-D or 3-D. Let R be a rectangle domain containing the closure of Omega. The partial differential
Glowinski, Rowland, Rodrigue, Garry
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Normal Operators and Uniformly Elliptic Self-Adjoint Partial Differential Equations [PDF]
Leo Sario, Georges Weill
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Removable sets for pointwise solutions of elliptic partial differential equations [PDF]
Jim Diederich
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Parameter estimation problems for distributed systems using a multigrid method [PDF]
The problem of estimating spatially varying coefficients of partial differential equations is considered from observation of the solution and of the right hand side of the equation.
Dutt, P., Taasan, S.
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Binary, linear, elliptic, partial differential equations [PDF]
Hartman, Philip, Wintner, Aurel
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In this article, we mainly study new soliton solutions of the conformable time fractional Drinfel’d–Sokolov–Wilson (DSW) equation which has applications in a wide range of practical applications, including fluid dynamics problems.
Shi Da, Li Zhao
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With the aid of symbolic computation, a new extended Jacobi elliptic function expansion method is presented by means of a new ansatz, in which periodic solutions of nonlinear evolution equations, which can be expressed as a finite Laurent series of some ...
Yafeng Xiao, Haili Xue, Hongqing Zhang
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