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Titlebook: Computational Methods for Linear Integral Equations; Prem K. Kythe,Pratap Puri Book 2002 Birkhäuser Boston 2002 Integral equation.Integral

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https://doi.org/10.1007/978-3-540-85273-5uations. proofs most of the resets can be found in standard textbooks on integral equa tions, real and complex analysis, integral transforms, and numerical analysis. The notation used in this book, although standard, is also presented for clarification.
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Helmut Laux,Matthias M. Schabelnherent ill-posedness. This property makes their numerical evaluation difficult; different tecniques are needed to compute such solutions. We shall discuss some of the well-known methods in this chapter.
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Marktbewertung im Mehrperioden-Fall equations the free term .(.) is the Laplace transform of an unknown function .(.), 0 < . < ∞, where . is the variable of the transform. In this chapter we present different numerical methods for computing the function .(.) since it is known that this problem is ill-posed.
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Introduction,uations. proofs most of the resets can be found in standard textbooks on integral equa tions, real and complex analysis, integral transforms, and numerical analysis. The notation used in this book, although standard, is also presented for clarification.
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Inversion of Laplace Transforms, equations the free term .(.) is the Laplace transform of an unknown function .(.), 0 < . < ∞, where . is the variable of the transform. In this chapter we present different numerical methods for computing the function .(.) since it is known that this problem is ill-posed.
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