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Numerical Solution of Elliptic Problems

A study of the art and science of solving elliptic problems numerically, with an emphasis on problems that have important scientific and;

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Optimization in Solving Elliptic Problems

algorithms may be applied to elliptic problems to obtain numerical solutions meeting certain specified requirements. Beginning with an outline of the;

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Numerical Methods in Electromagnetic Fields

Numerical solution of electromagnetic field problems arise in high frequency - light current and low frequency - heavy current situations;

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Finite Difference Methods in Heat Transfer

professionals Covers the use of finite difference methods in convective, conductive, and radiative heat transfer Presents numerical solution;

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Highly Oscillatory Problems

frequency wave propagation, numerical homogenization, discretization of the wave equation, high frequency scattering and the solution of elliptic;

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A Survey of Numerical Mathematics

algebraNumerical solution of elliptic and parabolic partial differential equations by finite difference methodsSolution of large;

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Numerical Solution of Two Point Boundary Value Problems

Lectures on a unified theory of and practical procedures for the numerical solution of very general classes of linear and nonlinear two;

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Lectures on Elliptic and Parabolic Equations in Holder Spaces

These lectures concentrate on fundamentals of the modern theory of linear elliptic and parabolic equations in Holder spaces. Krylov shows;

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Numerical Methods For Elliptic Problems With Singularities

This book presents two kinds of numerical methods for solving elliptic boundary value problems with singularities. Part I gives the;

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Monotone Flows and Rapid Convergence for Nonlinear Partial Differential Equations

A monotone iterative technique is used to obtain monotone approximate solutions that converge to the solution of nonlinear problems;

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Elliptic Differential Equations

This book simultaneously presents the theory and the numerical treatment of elliptic boundary value problems, since an understanding of the;

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Numerical Methods and Applications (1994)

This book presents new original numerical methods that have been developed to the stage of concrete algorithms and successfully applied to;

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A Posteriori Error Analysis Via Duality Theory

in mechanical applications, and for numerical approximations of numerous nonlinear var- tional problems. An error estimate is called a posteriori if the;

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DirichletDirichlet Domain Decomposition Methods for Elliptic Problems

Domain decomposition (DD) methods provide powerful tools for constructing parallel numerical solution algorithms for large scale systems;

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Numerical Analysis And Optimization

numerical simulation. Covering the finite difference method; variational formulation of elliptic problems; Sobolev spaces; elliptical problems; the;

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Tensor Numerical Methods in Scientific Computing

numerical methods designed for the solution of the multidimensional problems in scientific computing. These methods are based on the rank-structured;

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Solution Manual For Partial Differential Equations for Scientists and Engineers

, hyperbolic-type problems, elliptic-type problems, and numerical and approximate methods. Dover republication of the author's self-published;

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Computational Transport Phenomena

discussion of the problem system equations. Also included are the numerical methods used; computer code for the solution of the problem system;

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Computational Transport Phenomena

discussion of the problem system equations. Also included are the numerical methods used; computer code for the solution of the problem system;

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Numerical Solution of Partial Differential Equations by the Finite Element Method

differential equations, including elliptic, parabolic and hyperbolic problems, as well as stationary and time-dependent problems. Additional topics;

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Numerical Solution of Ordinary Differential Equations

A concise introduction to numerical methodsand the mathematical framework neededto understand their performance Numerical Solution;

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A Posteriori Error Estimation Techniques for Finite Element Methods

Self-adaptive discretization methods are now an indispensable tool for the numerical solution of partial differential equations that arise;

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Geomechanical Modelling in Engineering Practice

The key to successful solution of problems by the finite element method lies in the choice of appropriate numerical models & their;

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Numerical Solution of Flood Prediction and River Regulation Problems. I

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Line Integral Methods for Conservative Problems

Line Integral Methods for Conservative Problems explains the numerical solution of differential equations within the framework of geometric;

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Line Integral Methods for Conservative Problems

Line Integral Methods for Conservative Problems explains the numerical solution of differential equations within the framework of geometric;

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Numerical Analysis with Algorithms and Programming

, their algorithms, and corresponding computer programs. It presents many techniques for the efficient numerical solution of problems in science;

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