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two-dimensional numerical solution method

The Higher-Order CESE Method for Two-dimensional Shallow Water Magnetohydrodynamics Equations

The Higher-Order CESE Method for Two-dimensional Shallow Water Magnetohydrodynamics Equations

... of solution point C i / and impose the conservation law 6 on its ...CESE method is extended to higher order schemes based on same grid and associated CEs and SEs which is one of the reason for convenient ...

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HAAR WAVELET METHOD FOR THE SOLUTION OF TWO DIMENSIONAL PARABOLIC PARTIAL DIFFERENTIAL EQUATIONS

HAAR WAVELET METHOD FOR THE SOLUTION OF TWO DIMENSIONAL PARABOLIC PARTIAL DIFFERENTIAL EQUATIONS

... wavelet method for the numerical solution of two-dimensional heat ...collocation method is to convert the partial differential equation into a system of algebraic equations that ...

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An Optimized Numerical Method for Solving the Two-Dimensional Impedance Equation

An Optimized Numerical Method for Solving the Two-Dimensional Impedance Equation

... The relevance of efficiently solving the forward problem for (1), if we are to solve the Electrical Impedance Tomog- raphy problem (also called inverse problem), was widely exposed in a variety of works, among which [12] ...

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Numerical solution of one dimensional burgers’ equation solving with explicit FTCS method and implcit BTCS method

Numerical solution of one dimensional burgers’ equation solving with explicit FTCS method and implcit BTCS method

... one dimensional o f Burgers’ equations with two types o f methods which are Explicit FTCS method and Implicit BTCS ...issue. Numerical stability has to do with the behaviour o f the ...

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Using modified two-dimensional block-pulse functions for the numerical solution of nonlinear two-dimensional Volterra integral equations

Using modified two-dimensional block-pulse functions for the numerical solution of nonlinear two-dimensional Volterra integral equations

... Modified two-dimensional block-pulse functions (M2D-BFs) are used as a new set of basis functions for expanding two-dimensional ...nonlinear two-dimensional Volterra integral ...

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Numerical Solution of an Optimal Control Problem Governed by Two Dimensional Schrodinger Equation

Numerical Solution of an Optimal Control Problem Governed by Two Dimensional Schrodinger Equation

... difference method is applied to an optimal control problem controlled by two functions which are in the coefficients of two-dimensional Schrodinger ...implicit method for solving the ...

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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

... The two-dimensional steady convergent flow of a viscous, in- compressible fluid between two semi-infinite plane walls set at an angle 2α is considered ...ical solution schemes since it is a ...

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Numerical solution of structure integral equation theories for two-dimensional fluid mixtures

Numerical solution of structure integral equation theories for two-dimensional fluid mixtures

... An efficient method has been developed for numerical solution of structure integral equation theories for 2D fluid mixtures. The elements of the Jacobian matrix are [r] ...

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Approximation solution of two-dimensional linear stochastic Volterra-Fredholm integral equation via two-dimensional Block-pulse ‎functions

Approximation solution of two-dimensional linear stochastic Volterra-Fredholm integral equation via two-dimensional Block-pulse ‎functions

... present method for 500 iterative of system ...The numerical example is carried out for selected grid points which are proposed by difference as (2 − k , k = 4, 6, 8, ...approximate solution for ...

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Rational Chebyshev collocation method for the similarity solution of two dimensional stagnation poin

Rational Chebyshev collocation method for the similarity solution of two dimensional stagnation poin

... the numerical solution given by Howarth [21] and approximation solu- tion of the problem (7) with RCC method have been shown in ...RCC method agree with the boundary conditions ...RCC ...

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Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

... The first investigation of this type of problems in one-dimensional case, goes back to [33] in 1996, in which the author proved the existence, unique- ness, and continuous dependence of the solution upon ...

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One-dimensional numerical solution of the diffusion equation to describe wood drying: comparison with two- and three-dimensional solutions

One-dimensional numerical solution of the diffusion equation to describe wood drying: comparison with two- and three-dimensional solutions

... element method to solve the one-dimensional diffusion equation in Cartesian ...their numerical solution for describing drying of Scots pinewood (Pinus sylvestris ...three-dimensional ...

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A New Approach on Numerical Solutions of Burgers Equation Using PMEDG Iterative Method

A New Approach on Numerical Solutions of Burgers Equation Using PMEDG Iterative Method

... the numerical solution of the nonlinear steady two dimensional Burgers' Equations (1) and (2) and this iterative scheme has shown improvements in the number of iterations and the execution ...

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Radial basis functions method for solving three-dimensional linear Fredholm integral equations on the cubic domains

Radial basis functions method for solving three-dimensional linear Fredholm integral equations on the cubic domains

... (RBFs) method has become known as a powerful tool for the scattered data interpolation prob- ...Kansa’s method developed by Kansa in 1990 [20, 21], is obtained by directly collocating RBFs, particularly the ...

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Separation of Gases Using Ultra-Thin Porous Layers of Monodisperse Nanoparticles

Separation of Gases Using Ultra-Thin Porous Layers of Monodisperse Nanoparticles

... a numerical solution of the two-dimensional problem of helium and methane molecules motion through an ultra-thin layer of a porous material composed of spherical nanoparticles of the same ...

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Numerical Solution of Two Dimensional Fredholm Integral Equations of the Second Kind by the Barycentric Lagrange Function*

Numerical Solution of Two Dimensional Fredholm Integral Equations of the Second Kind by the Barycentric Lagrange Function*

... functions method [4], Haar wavelets [5] and integral mean value method [6] ...ponding numerical stability analyses in the literatures [9] [10] ...one dimensional linear Volterra-Fredholm ...

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Numerical Solution of Two Dimensional Stagnation Flows of Newtonian Fluid towards a Shrinking Sheet

Numerical Solution of Two Dimensional Stagnation Flows of Newtonian Fluid towards a Shrinking Sheet

... the numerical solution of the problem, the Navier Stokes equations are reduced to ordinary differential equations by using similarity transformations ...SOR method and Simpson’s (1/3) rule, for ...

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Numerical solution of two-dimensional integral equations of the first kind by multi-step methods

Numerical solution of two-dimensional integral equations of the first kind by multi-step methods

... Abstract In this paper, we develop multi-step methods to solve a class of two-dimensional nonlinear Volterra integral equations (2D-NVIEs) of the first kind. Here, we convert a 2D-NVIE of the first kind to ...

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On The Numerical Solution of Two Dimensional Model of an Alloy  Solidification Problem

On The Numerical Solution of Two Dimensional Model of an Alloy Solidification Problem

... imate solution for the two dimensional Sivashinsky equation by finite element Galerkin method, one must need polynomials of the degree ≥ 3 ...

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Numerical solution of fractional diffusion wave equation and fractional Klein–Gordon equation via two dimensional Genocchi polynomials with a Ritz–Galerkin method

Numerical solution of fractional diffusion wave equation and fractional Klein–Gordon equation via two dimensional Genocchi polynomials with a Ritz–Galerkin method

... paper, two-dimensional Genocchi polynomials and the Ritz–Galerkin method were developed to investigate the Fractional Diffusion Wave Equation (FDWE) and the Fractional Klein–Gordon Equation ...of ...

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