This monograph is devoted to the study of K the Bochner function
spaces, an active area of research at the intersection of Banach
space theory, harmonic analysis, probability, and operator theory.
A number of significant results---many scattered throughout the
literature---are distilled and presented here, giving readers a
comprehensive view of the subject from its origins in functional
analysis to its connections to other disciplines. Considerable
background material is provided, and the theory of K the Bochner
spaces is rigorously developed, with a particular focus on open
problems. Extensive historical information, references, and
questions for further study are included; instructive examples and
many exercises are incorporated throughout. Both expansive and
precise, this book 's unique approach and systematic organization
will appeal to advanced graduate students and researchers in
functional analysis, probability, operator theory, and related
fields.
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