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Principles of Analysis - Measure, Integration, Functional Analysis, and Applications (Paperback)
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Principles of Analysis - Measure, Integration, Functional Analysis, and Applications (Paperback)
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Principles of Analysis: Measure, Integration, Functional Analysis,
and Applications prepares readers for advanced courses in analysis,
probability, harmonic analysis, and applied mathematics at the
doctoral level. The book also helps them prepare for qualifying
exams in real analysis. It is designed so that the reader or
instructor may select topics suitable to their needs. The author
presents the text in a clear and straightforward manner for the
readers' benefit. At the same time, the text is a thorough and
rigorous examination of the essentials of measure, integration and
functional analysis. The book includes a wide variety of detailed
topics and serves as a valuable reference and as an efficient and
streamlined examination of advanced real analysis. The text is
divided into four distinct sections: Part I develops the general
theory of Lebesgue integration; Part II is organized as a course in
functional analysis; Part III discusses various advanced topics,
building on material covered in the previous parts; Part IV
includes two appendices with proofs of the change of the variable
theorem and a joint continuity theorem. Additionally, the theory of
metric spaces and of general topological spaces are covered in
detail in a preliminary chapter . Features: Contains direct and
concise proofs with attention to detail Features a substantial
variety of interesting and nontrivial examples Includes nearly 700
exercises ranging from routine to challenging with hints for the
more difficult exercises Provides an eclectic set of special topics
and applications About the Author: Hugo D. Junghenn is a professor
of mathematics at The George Washington University. He has
published numerous journal articles and is the author of several
books, including Option Valuation: A First Course in Financial
Mathematics and A Course in Real Analysis. His research interests
include functional analysis, semigroups, and probability.
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