Block Method for Solving the Laplace Equation and for Constructing Conformal Mappings
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portes grátis
Block Method for Solving the Laplace Equation and for Constructing Conformal Mappings
Volkov, Evgenii A.
Taylor & Francis Ltd
01/2019
238
Mole
Inglês
9781138557796
15 a 20 dias
453
Descrição não disponível.
This book presents a new, efficient numerical-analytical method for solving the Laplace equation on an arbitrary polygon. This method, called the approximate block method, overcomes indicated difficulties and has qualitatively more rapid convergence than well-known difference and variational-difference methods.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Conjugate Harmonic Function;Conformal Mapping;variational-difference methods;Extended Block;Laplace equation;Basic Blocks;arbitrary polygon;Domain Ii;numerical-analytical method;Polygonal Line;Mathamatics;Points Pk;Uniquely Solvable;Linear Algebraic Equations;Block Method;Imaginary Axis;Dirichlet's Problem;Curvilinear Part;Conformal Invariant;Neumann's Problem;Carrier Function;Angular Step;Boundary T1;Subdomain Ii0;Cauchy Riemann Conditions;Termwise Differentiation;Approximate Solution;Line Segment AC;Point Z0
This book presents a new, efficient numerical-analytical method for solving the Laplace equation on an arbitrary polygon. This method, called the approximate block method, overcomes indicated difficulties and has qualitatively more rapid convergence than well-known difference and variational-difference methods.
Este título pertence ao(s) assunto(s) indicados(s). Para ver outros títulos clique no assunto desejado.
Conjugate Harmonic Function;Conformal Mapping;variational-difference methods;Extended Block;Laplace equation;Basic Blocks;arbitrary polygon;Domain Ii;numerical-analytical method;Polygonal Line;Mathamatics;Points Pk;Uniquely Solvable;Linear Algebraic Equations;Block Method;Imaginary Axis;Dirichlet's Problem;Curvilinear Part;Conformal Invariant;Neumann's Problem;Carrier Function;Angular Step;Boundary T1;Subdomain Ii0;Cauchy Riemann Conditions;Termwise Differentiation;Approximate Solution;Line Segment AC;Point Z0
