Titlebook: Singular Differential and Integral Equations with Applications; Ravi P. Agarwal,Donal O’Regan Book 2003 Springer Science+Business Media Do

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Singular Integral Equations,ultiple) solutions of certain classes of these equations. In Section 3.2 we provide some existence results for the nonsingular Fredholm integral equations. The existence of a positive solution of the singular Fredholm integral equations is considered in Section 3.3. A certain class of kernels is exa

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Differential Equations Singular in the Independent Variable,er differential equations subject to Sturm—Liouville boundary data. In particular we show that our results are easily applicable to a problem occuring in circular membrane theory. Section 1.7 discusses solutions to singular boundary value problems in a weighted Banach space. In Section 1.8 we develo

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Differential Equations Singular in the Dependent Variable,emipositone type problems, and multiplicity results for positone problems. In Section 2.10 we discuss in detail second order singular boundary value problems where our nonlinearity involves .′ and may change sign. An existence theory for second order singular problems involving nonlinear boundary da

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Singular Integral Equations, we examine a new class of singular integral equation. The conditions placed on the kernels are motivated by a problem in Homann flow. Here for singular Volterra integral equations the existence of positive, continuous solutions is examined. We continue with the singular Volterra integral equation i

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Needlework

ph presents an up to date account of the literature on singular problems. One of our aims also is to present recent theory on singular differential and integral equations to a new and wider audience. The book presents a compact, thorough, and self-contained account for singular problems. An important feature 978-90-481-6356-4978-94-017-3004-4

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Singular Differential and Integral Equations with Applications978-94-017-3004-4