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[PDF] Top 20 An efficient indirect RBFN-based method for numerical solution of PDEs

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An efficient indirect RBFN-based method for numerical solution of PDEs

An efficient indirect RBFN-based method for numerical solution of PDEs

... an efficient indirect radial basis function network (RBFN) method for numerical solution of partial differential equations ...the RBFN method based on an ... See full document

35

On space–time adaptive schemes for the   numerical solution of PDEs

On space–time adaptive schemes for the numerical solution of PDEs

... The principle of the multiresolution analysis is to represent a set of data given on a fine grid as values on a coarser grid plus a series of differences at different levels of nested dyadic grids. In fact, they constitute ... See full document

14

Research Interests: Numerical Analysis Differential Quadrature Method Haar Wavelets Analysis Finite Element Methods, Numerical Solution of PDEs

Research Interests: Numerical Analysis Differential Quadrature Method Haar Wavelets Analysis Finite Element Methods, Numerical Solution of PDEs

... quasi-interpolation method for solving two-dimensional unsteady advection diffusion equations, International Journal of Numerical Methods for Heat & Fluid Flow, (2020) DOI ... See full document

8

Indirect RBFN method with scattered points for numerical solution of PDEs

Indirect RBFN method with scattered points for numerical solution of PDEs

... [r] ... See full document

38

Efficient solutions of systems of fractional PDEs by the differential transform method

Efficient solutions of systems of fractional PDEs by the differential transform method

... the solution of systems of nonlinear fractional partial differential equations in the ...a numerical solution technique that is based on the Taylor series expansion which constructs an ... See full document

7

THE METHOD OF LINES FOR THE NUMERICAL SOLUTION OF A MATHEMATICAL MODEL IN THE INITIATION OF ANGIOGENESIS

THE METHOD OF LINES FOR THE NUMERICAL SOLUTION OF A MATHEMATICAL MODEL IN THE INITIATION OF ANGIOGENESIS

... Of course, a fully implicit or the Crank-Nicolson method can be used to address the unstability for most of the problems in PDEs. Although there is no restriction on time step for both methods, they require ... See full document

16

Efficient finite element numerical solution of the variable coefficient fractional subdiffusion equation

Efficient finite element numerical solution of the variable coefficient fractional subdiffusion equation

... element method is one of the effective numerical methods for solving clas- sical ...element method also can be a useful and effective nu- merical ...ment method for the ...element method ... See full document

17

A collocation method based on one-dimensional RBF interpolation scheme for solving PDEs

A collocation method based on one-dimensional RBF interpolation scheme for solving PDEs

... the numerical solution of differential equations has received a great deal of attention over the past 15 years (see, for example, Kansa, 1990; Fasshauer, 1997; Zerroukat et al, 1998; Mai-Duy and Tran-Cong, ... See full document

38

A Cartesian Cut‐Stencil Method for the Finite Difference Solution of PDEs in Complex Domains

A Cartesian Cut‐Stencil Method for the Finite Difference Solution of PDEs in Complex Domains

... the numerical solution of partial differential equations (PDEs) based on the finite difference method ...difference method, or cut-stencil method for ...powerful ... See full document

228

Indirect RBFN method with thin plate splines for numerical solution of differential equations

Indirect RBFN method with thin plate splines for numerical solution of differential equations

... mesh-free Indirect Ra- dial Basis Function Network method (IRBFN) using Thin Plate Splines (TPSs) for numerical solution of Dif- ferential Equations (DEs) in rectangular and curvilinear ...the ... See full document

18

Fundamental solution based numerical methods for three dimensional problems: efficient treatments of inhomogeneous terms and hypersingular integrals

Fundamental solution based numerical methods for three dimensional problems: efficient treatments of inhomogeneous terms and hypersingular integrals

... first numerical attempt to evaluate the hypersingular integrals dates back to 1966, with Ninham [169] using the asymptotic expansion of the Euler Maclaurin formula in conjunction with the midpoint trapezoidal ... See full document

211

Efficient Simulation Based Minimum Distance Estimation and Indirect Inference

Efficient Simulation Based Minimum Distance Estimation and Indirect Inference

... simulated indirect inference estimator obtained from minimizing (2) is the same as the one of the classical minimum distance estimator discussed in the previous ... See full document

43

Automating the solution of PDEs on the sphere and other manifolds in FEniCS 1.2

Automating the solution of PDEs on the sphere and other manifolds in FEniCS 1.2

... As demonstrated in Sect. 2, the mathematical representa- tion of the variational forms supported by FFC differs be- tween the standard and immerse manifolds cases only in the definition of the Jacobian and its ... See full document

21

Improved small sample inference for efficient method of moments and indirect inference estimators

Improved small sample inference for efficient method of moments and indirect inference estimators

... variances in (18) and (19). As described in Gouriéroux et al. (1993) and Gallant and Tauchen (1996) likelihood ratio-type (LR-type) test statistics can be derived for EMM and II, based on optimal values of the ... See full document

34

A Numerical Method -High Accuracy Solution to Singular Differential Equations

A Numerical Method -High Accuracy Solution to Singular Differential Equations

... exact solution for ...the method as the higher degree is used as basis function in evaluating second order singular differential equations with Neumann’s boundary ... See full document

9

Numerical Solution for the Fractional Wave Equation Using Pseudo Spectral Method Based on the Generalized Laguerre Polynomials

Numerical Solution for the Fractional Wave Equation Using Pseudo Spectral Method Based on the Generalized Laguerre Polynomials

... ology, physics, science and engineering, and other applications [1]. Fractional derivatives provide an excellent instrument for the description of memory and hereditary properties of various materials and processes. ... See full document

8

A numerical method for the solution of plane crack problems in finite media

A numerical method for the solution of plane crack problems in finite media

... the values of the stress intensity factors at crack tips for almost any geometry of the crack and the whole elastic medium and under arbitrary loading conditions on the cracks and the bo[r] ... See full document

22

An integrated RBFN-based macro-micro multi-scale method for computation of visco-elastic fluid flows

An integrated RBFN-based macro-micro multi-scale method for computation of visco-elastic fluid flows

... been based on the coupling of the system of mass and momentum conservation equations with appropriate closed form constitutive ...direct numerical simulation. A number of advanced numerical methods ... See full document

20

A 0-1 Random Fuzzy Programming Problem Based on the Degree of Necessity and the Efficient Solution Method

A 0-1 Random Fuzzy Programming Problem Based on the Degree of Necessity and the Efficient Solution Method

... optimal solution h , we obtain an optimal solution more efficiently than previous parametric approaches due to not using branch-bound method every value of parameter h ...several efficient ... See full document

6

An efficient approach for solving a class of nonlinear 2D parabolic PDEs

An efficient approach for solving a class of nonlinear 2D parabolic PDEs

... The pentadiagonal (or block-tridiagonal) matrices (3.11) have the same structure as the discrete Laplacian, although they are not constant diagonal (Toeplitz) and thus do not allow for the use of FFT-based fast ... See full document

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