[PDF] Top 20 Aprendizaje de la geometría mediante la virtualización
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Wavelet–Galerkin Technique for Neumann-Helmholtz-Poisson Boundary Value problems
... used wavelet-Galerkin method in these days by taking Daubechies wavelet as bases in a Galerkin method to solve ...The problems with periodic boundary conditions or periodic ... See full document
6
Wavelet– Galerkin Solution for Boundary Value Problems
... Abstract:- Wavelet-Galerkin technique has very important advantages over classical finite difference and finite element ...a technique for Wavelet-Galerkin solution of ... See full document
5
The Numerical Solution of the Exterior Boundary Value Problems for the Helmholtz's Equation for the Pseudosphere
... exterior problems for the Helmholtz's equation because of the non-uniqueness ...exterior boundary-value problems for the Helmholtz's equation, Jones [8] suggested adding a series of outgoing ... See full document
100
Numerical Solutions of Second Order Boundary Value Problems by Galerkin Method with Hermite Polynomials
... linear boundary value problem, by the technique of Galerkin ...linear boundary value problems with Neumann and Cauchy types boundary ... See full document
47
Wavelet multilevel augmentation method for linear boundary value problems
... of wavelet bases and multilevel augmentation ...linear boundary value problems (see []) and apply this basis type with the augmenta- tion method proposed by Chen (see, ... See full document
10
A coarse space for heterogeneous Helmholtz problems based on the Dirichlet-to-Neumann operator
... elliptic problems choices of the coarse space W are known that turn one-level DDMs into optimal solvers with subdomain indepen- dent convergence rates [14], for the Helmholtz problem the situation is much ... See full document
25
Analytical Polarizable Continuum Model for Wavelets on NURBS Patches
... of wavelet techniques on molecular sur- faces constituted of four-sided ...the Poisson-Boltzmann equation, is treated by means of boundary integral ...The wavelet basis functions are con- ... See full document
94
Sinc-Galerkin method for approximate solutions of fractional order boundary value problems
... problem is y(x) = x (x – ). The numerical solutions which are obtained by using the sinc- Galerkin method (SGM) for this problem are presented in Table . In addition to this, in Table , the solutions are ... See full document
9
Multiple solutions for quasilinear elliptic Neumann problems in Orlicz-Sobolev spaces
... Here, Ω is a bounded domain with su ffi ciently smooth (e.g. Lipschitz) boundary ∂ Ω and ∂/∂ ν denotes the (outward) normal derivative on ∂ Ω . We assume that the function φ : R → R , defined by φ(s) = α( | s | )s ... See full document
19
An efficient computer application of the sinc-Galerkin approximation for nonlinear boundary value problems
... In this section, three examples are given to illustrate the performance of the sinc-Galerkin method by solving nonlinear Dirichlet-type boundary value problems. Each of these prob- lems have ... See full document
22
Solving Second Order Linear Dirichlet and Neumann Boundary Value Problems by Block Method
... linear boundary value problems (BVPs) with two different types of boundary conditions which is the Dirichlet and Neumann boundary ...shooting technique to construct the ... See full document
191
A novel technique for a class of singular boundary value problems
... singular boundary value problems have been the central attention to many research works either numerical or analytical [7–9, 15–18, 21–25, ...singular boundary value ...point ... See full document
6
On the Solvability of Discrete Nonlinear Two Point Boundary Value Problems
... Note that Mih˘ailescu et al. see 21, 22 were the first authors who studied anisotropic elliptic problems with variable exponent. In general, the interested reader can find more information about difference ... See full document
12
Haar Wavelet Quasilinearization Approach for Solving Nonlinear Boundary Value Problems
... The orthogonality property puts a strong limitation on the construction of wavelets. It is known that the Haar wavelet is the only real valued wavelet that is compactly supported, symmetric and orthogonal. ... See full document
90
Analysis of segregated boundary-domain integral equations for BVPs with non-smooth coefficients on Lipschitz domains
... Note that our analysis is mainly aimed not at the boundary-value problems, the proper- ties of which are well known nowadays, but rather at the BDIE systems per se. The analysis is interesting not ... See full document
18
The sinc-Galerkin method and its applications on singular Dirichlet-type boundary value problems
... The sinc-Galerkin method was employed to find the solutions of second-order Dirichlet- type boundary value problems on some closed real interval. The main purpose was to find the solution of ... See full document
5
Sign changing solutions to discrete fourth order Neumann boundary value problems
... The organization of this paper is as follows. In Section , we state some notations and preliminary knowledge about the topological degree theory and fixed point index theory. In Section , we present the spectrum of ... See full document
21
Boundary value problems for modified Helmholtz equations and applications
... portant boundary value problems for linear and for integral nonlinear partial differential equations in physical plane to the corresponding modified Helmholtz ...the Helmholtz and the ... See full document
15
Block Unification Scheme for Elliptic, Telegraph, and Sine Gordon Partial Differential Equations
... five problems, which include the Poisson equa- tion, Laplace equation subject to Neumann boundary conditions, Laplace equation subject to Dirichlet boundary conditions, Helmoltz ... See full document
151
Existence and Uniqueness Results for Perturbed Neumann Boundary Value Problems
... boundary value problems for ordinary differential ...these problems by using the same method used in this paper, which is new to the ... See full document
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