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Titlebook: Boundary Integral Equation Methods and Numerical Solutions; Thin Plates on an El Christian Constanda,Dale Doty,William Hamill Book 2016 Spr

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期刊全称Boundary Integral Equation Methods and Numerical Solutions
期刊简称Thin Plates on an El
影响因子2023Christian Constanda,Dale Doty,William Hamill
视频video
发行地址Presents and explains a general, efficient, and elegant method of a solution for boundary value problems for an elliptic system of partial differential equations.Shows in detail a methodology for cons
学科分类Developments in Mathematics
图书封面Titlebook: Boundary Integral Equation Methods and Numerical Solutions; Thin Plates on an El Christian Constanda,Dale Doty,William Hamill Book 2016 Spr
影响因子.This book presents and explains a general, efficient, and elegant method for solving the Dirichlet, Neumann, and Robin boundary value problems for the extensional deformation of a thin plate on an elastic foundation. The solutions of these problems are obtained both analytically—by means of direct and indirect boundary integral equation methods (BIEMs)—and numerically, through the application of a boundary element technique.  The text discusses the methodology for constructing a BIEM, deriving all the attending mathematical properties with full rigor. The model investigated in the book can serve as a template for the study of any linear elliptic two-dimensional problem with constant coefficients.  The representation of the solution in terms of single-layer and double-layer potentials is pivotal in the development of a BIEM, which, in turn, forms the basis for the second part of the book, where approximate solutions are computed with a high degree of accuracy..The book is intended for graduate students and researchers in the fields of boundary integral equation methods, computational mechanics and, more generally, scientists working in the areas of applied mathematics and engineeri
Pindex Book 2016
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The Mathematical Model,is understood. For simplicity, we denote by . both the identity matrix on any space of square matrices and the identity operator on any space of functions. Also, we denote the transpose of a matrix . by . and the derivatives of a function . = .(..) by
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Low Thermal Expansion Glass Ceramicsis understood. For simplicity, we denote by . both the identity matrix on any space of square matrices and the identity operator on any space of functions. Also, we denote the transpose of a matrix . by . and the derivatives of a function . = .(..) by
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