The purpose of this book is to make available to beginning graduate
students, and to others, some core areas of analysis which serve as
prerequisites for new developments in pure and applied areas. We
begin with a presentation (Chapters 1 and 2) of a selection of
topics from the theory of operators in Hilbert space, algebras of
operators, and their corresponding spectral theory. This is a
systematic presentation of interrelated topics from
infinite-dimensional and non-commutative analysis; again, with view
to applications. Chapter 3 covers a study of representations of the
canonical commutation relations (CCRs); with emphasis on the
requirements of infinite-dimensional calculus of variations, often
referred to as Ito and Malliavin calculus, Chapters 4-6. This
further connects to key areas in quantum physics.
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