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View Thesis: Boundary element strategies and discretized Green's functions: applications in composite materials and wave mechanics

Citation: Pan, Lingyun (1997). Boundary element strategies and discretized Green's functions: applications in composite materials and wave mechanics. , Engineering Mechanics, Iowa State University.
Collection: Multiscale Green's Functions for Nanostructures  
 
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Title Boundary element strategies and discretized Green's functions: applications in composite materials and wave mechanics
Author(s) Pan, Lingyun
Keyword(s) Green's boundary formula
Boundary Integral Equation
BIE
Boundary Element Method
BEM
Abstract/Summary The Boundary Integral Equation (BIE) formulation of boundary value problems (BVPs) in engineering, mathematics and applied science, and the Boundary Element Method (BEM) of solution of the integral equations has been an effective and popular approach for obtaining numerical data for real-world problems for more than thirty years. Mathematically, the boundary integral formulation can be traced back to the work of Green, Gauss, Fredholm and other classical mathematicians. It was Jaswon and Symm who first realized the new role that Green’s boundary formula could play in the formulation and solution of practical problems in potential theory. Their work gave a new life to the study of integral equations and indicated the beginning of the so-called direct BIE method.
Date 1997-06-01
Copyright Notice http://creativecommons.org/licenses/by-nc/2.0/
School, Department or Centre Engineering Mechanics
Institution Iowa State University
Copyright Agreement on
 
 
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Created: Tue, 14 Nov 2006, 20:48:16 EST Detailed History


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