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Euclidean Structures and Operator Theory in Banach Spaces
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Classification of $mathcal {O}_infty $-Stable $C^*$-Algebras
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Semi-Infinite Highest Weight Categories
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Tate Duality in Positive Dimension over Function Fields
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Local Smoothing Estimates for Schrödinger Equations on Hyperbolic Space
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$p$-DG Cyclotomic nilHecke Algebras
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Analysis in Banach Spaces
This third volume of Analysis in Banach Spaces offers a systematic treatment of Banach space-valued singular integrals, Fourier transforms, and function spaces. It further develops and ramifies the theory of functional calculus from Volume II and describes applications of these new notions and tools to the problem of maximal regularity of evolution equations. The exposition provides a unified treatment of a large body of results, much of which has previously only been available in the form of research papers. Some of the more classical topics are presented in a novel way using modern techniques amenable to a vector-valued treatment. Thanks to its accessible style with complete and detailed proofs, this book will be an invaluable reference for researchers interested in functional analysis, harmonic analysis, and the operator-theoretic approach to deterministic and stochastic evolution equations.
