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Titlebook: Bounded and Compact Integral Operators; David E. Edmunds,Vakhtang Kokilashvili,Alexander M Book 2002 Springer Science+Business Media B.V.

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期刊全稱Bounded and Compact Integral Operators
影響因子2023David E. Edmunds,Vakhtang Kokilashvili,Alexander M
視頻videohttp://file.papertrans.cn/191/190072/190072.mp4
學科分類Mathematics and Its Applications
圖書封面Titlebook: Bounded and Compact Integral Operators;  David E. Edmunds,Vakhtang Kokilashvili,Alexander M Book 2002 Springer Science+Business Media B.V.
影響因子The monograph presents some of the authors‘ recent and original results concerning boundedness and compactness problems in Banach function spaces both for classical operators and integral transforms defined, generally speaking, on nonhomogeneous spaces. Itfocuses onintegral operators naturally arising in boundary value problems for PDE, the spectral theory of differential operators, continuum and quantum mechanics, stochastic processes etc. The book may be considered as a systematic and detailed analysis of a large class of specific integral operators from the boundedness and compactness point of view. A characteristic feature of the monograph is that most of the statements proved here have the form of criteria. These criteria enable us, for example, togive var- ious explicit examples of pairs of weighted Banach function spaces governing boundedness/compactness of a wide class of integral operators. The book has two main parts. The first part, consisting of Chapters 1-5, covers theinvestigation ofclassical operators: Hardy-type transforms, fractional integrals, potentials and maximal functions. Our main goal is to give a complete description of those Banach function spaces in which
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Potentials on ,,,nt conditions for boundedness from ..... into L...., when 1 < . < ∞, 0 < . < ∞ and .. A generalization of Sawyer’s result [258] is presented. Then a compactness criterion for this operator is proved, and upper and lower estimates of its distance from the class of compact operators are derived.
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Singular Integrals,s for partial differential equations with variable coefficients. For example, when the underlying domain is strongly pseudo-convex, one is led to use the concept of the Heisenberg group (and more general structures) as a model for the boundary of the domain in the theory of functions of several comp
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