Wavelet-Based Algorithms for Solving Neutron Diffusion Equations

Adaptive Wavelet Algorithms for solving operator equations

The Legendre Wavelet Method for Solving Singular Integro-differential Equations

In this paper, we present Legendre wavelet method to obtain numerical solution of a singular integro-differential equation. The singularity is assumed to be of the Cauchy type. The numerical results obtained by the present method compare favorably with those obtained by various Galerkin methods earlier in the literature.

Algorithms for Solving Equations

The main goal of this work is an attempt to understand the efficiency of algorithms for solving systems of equations. For example, consider a map / from complex Cartesian space C n to C n given by polynomials. How fast can one find good approximations to one or all of the zeros of / ? However, for clarity of exposition and development we will usually swing from one extreme to another about this...

the legendre wavelet method for solving singular integro-differential equations

in this paper, we present legendre wavelet method to obtain numerical solution of a singular integro-differential equation. the singularity is assumed to be of the cauchy type. the numerical results obtained by the present method compare favorably with those obtained by various galerkin methods earlier in the literature.

Parallel Solvers for Neutron Diffusion Equations