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Titlebook: Solution Methods for Integral Equations; Theory and Applicati Michael A. Golberg Book 1979 Springer Science+Business Media New York 1979 In

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楼主: Neogamist
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Numerical Solution of a Class of Integral Equations Arising in Two-Dimensional Aerodynamics,r its solution. It is shown that this algorithm is numerically equivalent to Bland’s collocation method, which is then used as our method of computation. Extensive numerical calculations are presented establishing the validity of the theory.
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Imbedding Methods for Integral Equations with Applications, the determination of complex eigenvalues of integral operators, analytical investigations of stability for significant underlying Riccati integrodifferential equations, and comparisons against other methods are described.
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On an Initial-Value Method for Quickly Solving Volterra Integral Equations: A Review,s to be around 0.5% for a reasonably small number of approximating terms. In any case, the problem of excessive kernel evaluations is circumvented by the conversion to the system of ordinary differential equations.
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A Survey of Numerical Methods for Integral Equations,gh it is noted that many methods can be carried over to multidimensional equations as well. Some discussion is presented on the relation of numerical analysis to applications, and areas are delineated for future research.
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A Method for Accelerating the Iterative Solution of a Class of Fredholm Integral Equations,e algorithm are studied analytically, and numerical examples are presented which demonstrate the expected theoretical behavior. It is shown that, in some instances, the computational advantage over the familiar Neumann approach is substantial.
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,Numerical Solution of a Class of Integral Equations Arising in Two-Dimensional Aerodynamics—The Proequations with discontinuous right-hand sides. Straightforward application of collocation is shown to yield slow convergence, of order 1/.. Examination of a variety of methods that have been proposed to accelerate convergence leads us to select a simple form of extrapolation as an effective means of
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