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This text is designed for a three-semester or four-quarter
calculus course (math, engineering, and science majors).
Thomas’ Calculus: Early Transcendentals, Thirteenth
Edition, introduces readers to the intrinsic beauty of
calculus and the power of its applications. For more than half a
century, this text has been revered for its clear and precise
explanations, thoughtfully chosen examples, superior figures, and
time-tested... more...

This book covers the material of a one year course in real
analysis. It includes an original axiomatic approach to
Lebesgue integration which the authors have found to be effective
in the classroom. Each chapter contains numerous examples
and an extensive problem set which expands considerably the
breadth of the material covered in the text. Hints are
included for some of the more difficult problems.

The second volume expounds classical analysis as it is today, as
a part of unified mathematics, and its interactions with modern
mathematical courses such as algebra, differential geometry,
differential equations, complex and functional analysis. The book
provides a firm foundation for advanced work in any of these
directions.

This book presents a unified treatise of the theory of measure and
integration. In the setting of a general measure space, every
concept is defined precisely and every theorem is presented with a
clear and complete proof with all the relevant details.
Counter-examples are provided to show that certain conditions in
the hypothesis of a theorem cannot be simply dropped. The
dependence of a theorem on earlier theorems is explicitly indicated
in the proof,... more...

The eighth edition of the classic Gradshteyn and Ryzhik is an
updated completely revised edition of what is acknowledged
universally by mathematical and applied science users as the key
reference work concerning the integrals and special functions.
The book is valued by users of previous editions of the work both
for its comprehensive coverage of integrals and special
functions, and also for its accuracy and valuable updates. Since
the... more...

Using a contemporary approach and a lively style, Gelbaum combines
real and complex analysis, covering all major topics. He discusses
topology in three ways: via open sets, nets and filters. Features a
detailed exploration of the link between measure as derived from a
Daniell functional and classical Lebesgue-Caratheodory measure.
Includes complete definitions of all mathematical concepts as well
as numerous exercises and illustrations.

This book is intended for graduate students and research
mathematicians.

A systematic, unified treatment of orthogonal transform methods for
signal processing, data analysis and communications, this book
guides the reader from mathematical theory to problem solving in
practice. It examines each transform method in depth, emphasizing
the common mathematical principles and essential properties of each
method in terms of signal decorrelation and energy compaction. The
different forms of Fourier transform, as well as the... more...

This commemorative volume honors mathematician Paul R. Halmos,
whose research, unparalleled mathematical exposition, and
dedication to service made a major impact on the mathematics
community. Various articles discuss his contributions to the
operator theory.

EVERYTHING YOU NEED TO SCORE A PERFECT 5. Equip yourself to ace
the AP Calculus BC Exam with The Princeton Review's comprehensive
study guide—including thorough content reviews, targeted strategies
for every question type, access to our AP Connect online portal,
and 3 full-length practice tests with complete answer
explanations.
We don't have to tell you how tough AP Calculus is—or how
important a stellar score on the AP Exam can be to your... more...