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Numerical partial differential equations

Wavelet based Galerkin Method for the Numerical Solution of One Dimensional Partial Differential Equations

Wavelet based Galerkin Method for the Numerical Solution of One Dimensional Partial Differential Equations

... In this paper, we developed Hermite wavelet-Galerkin method (HWGM) for the numerical solution of differential equations. This method is based on expanding the solution by Hermite wavelets with ...

11

Adoption of M- Wallet: A way Ahead

Adoption of M- Wallet: A way Ahead

... the numerical solutions of coupled partial differential governing equations for unsteady hydromagnetic free convection Casson fluid slip flow past a vertically inclined porous plate in the ...

17

A numerical method for partial fractional Fredholm integro-differential equations

A numerical method for partial fractional Fredholm integro-differential equations

... A numerical scheme for solving two-dimensional fractional optimal control problems by the Ritz method combined with fractional operational matrix, IMA Journal of Mathematical Control and Information, 34(4) (2017), ...

11

The numerical solution of boundary value problems in partial differential equations

The numerical solution of boundary value problems in partial differential equations

... The numerical tests made on f,g,h were as follows: the polynomials were evaluated for X = 0(-*001)-0•1, for the case N=20, and for various values of p and ...

157

Numerical solution of Fokker-Planck equation using the integral radial basis function networks

Numerical solution of Fokker-Planck equation using the integral radial basis function networks

... a partial differential equation for the prob- ability density and transition probability of a random ...powerful numerical tool for solving partial differential equations and ...

9

On the use of splines in the numerical solution of hyperbolic partial differential equations

On the use of splines in the numerical solution of hyperbolic partial differential equations

... rectangular grids which have constant step lengths in both the time and space directions. There are, in fact, very few instances where unequal step lengths have been used for solving partial differential ...

125

Stability of numerical solution for partial differential equations with piecewise constant arguments

Stability of numerical solution for partial differential equations with piecewise constant arguments

... the numerical stability of a partial differential equation with piecewise constant arguments is ...the numerical asymptotic stability conditions are given when the mesh ratio and the corresponding ...

13

Numerical solution of fractional partial differential equations by numerical Laplace inversion technique

Numerical solution of fractional partial differential equations by numerical Laplace inversion technique

... for numerical solution of fractional partial differential equa- tions is based on Laplace transform (LT), the homotopy perturbation method (HPM) and Stehfest’s numerical algorithm for calculating ...

18

Linear Partial Differential Equations and Fourier Theory - Free Computer, Programming, Mathematics, Technical Books, Lecture Notes and Tutorials

Linear Partial Differential Equations and Fourier Theory - Free Computer, Programming, Mathematics, Technical Books, Lecture Notes and Tutorials

... This book is not intended to be comprehensive or encyclopaedic. It is de- signed for a one-semester course (i.e. 36-40 hours of lectures), and it is therefore strictly limited in scope. First, it deals mainly with linear ...

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ANALYSIS OF NON-MARKOVIAN PROCESS BY THE INCLUSION OF SUPPLEMENTARY VARIABLES

ANALYSIS OF NON-MARKOVIAN PROCESS BY THE INCLUSION OF SUPPLEMENTARY VARIABLES

... for partial differential equations is used to solve the governing ...equations. Numerical results based upon true data collected from industry are represented to illustrate the steady ...

10

Wiener chaos expansion and numerical solutions of stochastic partial differential equations

Wiener chaos expansion and numerical solutions of stochastic partial differential equations

... propagator equations for several important SPDEs driven by Brownian motion forcing, such as stochastic parabolic equations and Navier-Stokes ...new numerical method for solving the Zakai equation ...

225

The Numerical Solution of Partial Differential-Algebraic Equations (PDAEs) By Multivariate Pade Approximation

The Numerical Solution of Partial Differential-Algebraic Equations (PDAEs) By Multivariate Pade Approximation

... paper, Numerical solution of Partial Diferential-Algebraic Equa- tions(PDAEs) is con- sidered by Multivariate Padè ...First Partial Diferential-Algebraic Equation(PDAE) has been converted to power ...

9

Accurate stationary densities with partitioned numerical methods for stochastic partial differential equations

Accurate stationary densities with partitioned numerical methods for stochastic partial differential equations

... Numerical methods satisfying weak convergence criteria have been constructed recently (Komori and Burrage, 2012; Abdulle and Cirilli, 2008; Tretyakov and Zhang, 2013). The focus, usually on constructing higher ...

15

One Dimensional Explicit Tolesa Numerical Scheme for Solving First Order Hyperbolic Equations and Its Application to Macroscopic Traffic Flow Model

One Dimensional Explicit Tolesa Numerical Scheme for Solving First Order Hyperbolic Equations and Its Application to Macroscopic Traffic Flow Model

... plicit numerical schemes available in the literature and the newly propose ...hyperbolic partial differential equation using one-dimensional explicit numerical schemes are ...

19

On a Computational Method for Non-integer Order Partial Differential Equations in Two Dimensions

On a Computational Method for Non-integer Order Partial Differential Equations in Two Dimensions

... investigate numerical solutions for different classes including parabolic, elliptic and hyperbolic partial differential equations of arbitrary order ...

19

A PDE-based Method for Optimizing Solar Cell Performance

A PDE-based Method for Optimizing Solar Cell Performance

... In the second drift-diffusion model, we parametrize the interface Γ by the level set {φ = 0.5} of a phase field function φ. The shape dependence of this drift diffu- sion model is defined through the explicit dependence ...

204

Finite element methods: Research in India over the last decade

Finite element methods: Research in India over the last decade

... robust numerical technique for the ap- proximation of solutions of boundary value problems, initial-boundary value problems and functional minimization ...of equations obtained after approximating the ...

27

Tension spline technique for the solution of fourth-order parabolic partial differential equation

Tension spline technique for the solution of fourth-order parabolic partial differential equation

... Numerical methods for the solution of fourth-order parabolic partial differential equations have been carried out by many authors. Caglar and Caglar [3] proposed a fifth degree B- spline ...

7

An ALE ESFEM for solving PDEs on evolving surfaces

An ALE ESFEM for solving PDEs on evolving surfaces

... Abstract. Numerical methods for approximating the solution of partial differential equations on evolving hypersurfaces using surface finite ele- ments on evolving triangulated surfaces are ...

35

Meshless numerical analysis of partial differential equations with nonlinear inequality constraints

Meshless numerical analysis of partial differential equations with nonlinear inequality constraints

... the numerical solution of partial differential equations with nonlinear inequality constraints is discussed in this ...algebraic equations is ...any numerical integrations. ...

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