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Mathematical Analysis - Linear and Metric Structures and Continuity (Paperback, 2007 ed.)
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Mathematical Analysis - Linear and Metric Structures and Continuity (Paperback, 2007 ed.)
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This self-contained work on linear and metric structures focuses on
studying continuity and its applications to finite- and
infinite-dimensional spaces. The book is divided into three parts.
The first part introduces the basic ideas of linear and metric
spaces, including the Jordan canonical form of matrices and the
spectral theorem for self-adjoint and normal operators. The second
part examines the role of general topology in the context of metric
spaces and includes the notions of homotopy and degree. The third
and final part is a discussion on Banach spaces of continuous
functions, Hilbert spaces and the spectral theory of compact
operators. Mathematical Analysis: Linear and Metric Structures and
Continuity motivates the study of linear and metric structures with
examples, observations, exercises, and illustrations. It may be
used in the classroom setting or for self-study by advanced
undergraduate and graduate students and as a valuable reference for
researchers in mathematics, physics, and engineering. Other books
recently published by the authors include: Mathematical Analysis:
Functions of One Variable, and Mathematical Analysis: Approximation
and Discrete Processes. with a strong foundation in modern-day
analysis.
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