This book covers topics appropriate for a first-year graduate
course preparing students for the doctorate degree. The first half
of the book presents the core of measure theory, including an
introduction to the Fourier transform. This material can easily be
covered in a semester. The second half of the book treats basic
functional analysis and can also be covered in a semester. After
the basics, it discusses linear transformations, duality, the
elements of Banach algebras, and C*-algebras. It concludes with a
characterization of the unitary equivalence classes of normal
operators on a Hilbert space. The book is self-contained and only
relies on a background in functions of a single variable and the
elements of metric spaces. Following the author's belief that the
best way to learn is to start with the particular and proceed to
the more general, it contains numerous examples and exercises.
General
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