Titlebook: Boundary Integral Equation Analyses of Singular, Potential, and Biharmonic Problems; Derek B. Ingham,Mark A. Kelmanson Book 1984 Springer-

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An Integral Equation Method for the Solution of Singular Slow Flow Problems, accuracy than is usually possible in this type of method analytic expressions are used for the piecewise integration of all the kernel functions rather than the more time-consuming method of Gaussian quadrature..Because the boundary conditions for the problem under consideration — commonly referred

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Solution of Nonlinear Elliptic Equations with Boundary Singularities by an Integral Equation Method to nonlinear boundary conditions. By applying the Kirchoff transformation, all nonlinear aspects are first transferred to the boundary of the solution domain. Then the accurate solution of problems in which there are boundary singularities is demonstrated by including the analytic nature of the sin

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Boundary Integral Equation Solution of Viscous Flows with Free Surfaces,rect biharmonic boundary integral equation (BBIE) method in which Green’s Theorem is used to reformulate the differential equation as a pair of coupled integral equations which are applied only on the boundary of the solution domain..An iterative modification of the classical BBIE is presented which

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S. Kakaç,H. F. Smirnov,M. R. Avelino accuracy than is usually possible in this type of method analytic expressions are used for the piecewise integration of all the kernel functions rather than the more time-consuming method of Gaussian quadrature..Because the boundary conditions for the problem under consideration — commonly referred

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Low Temperature and Cryogenic Refrigerationrect biharmonic boundary integral equation (BBIE) method in which Green’s Theorem is used to reformulate the differential equation as a pair of coupled integral equations..The classical BBIE gives poor convergence in the presence of singularities arising in the solution domain. The rate of convergen

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