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A chapter on Metric Spaces discussing completeness, compactness and connectedness of the spaces and two appendices discussing Beta-Gamma functions and Cantor's theory of real numbers add glory to the contents of the book.
KEY FEATURES:
-New version of outstanding textbook catering to international segments
-Well developed, rigorous and not too pedantic subject matter
-Application of modern methods to smooth out and shorten classical techniques
-Special effort has been made to include most of the lecture notes based on author`s decadal teaching experience
CONTENTS:
Real Numbers
Open Sets, Closed Sets and Countable Sets
Real Sequences
Infinite Series
Functions of a Single Variable (I)
Functions of a Single Variable (II)
Applications of Taylor's Theorem
Functions
The Riemann Integral
The Riemann-Stieltjes Integral
Improper Integrals
Uniform Convergence
Power Series
Fourier Series
Functions of Several Variables
Implicit Functions
Integration on R2
Integration on R3
Metric Spaces
The Lebesgue Integral
ABOUT THE AUTHORS:
S C Malik had been teaching graduate and undergraduate analysis courses for more than three decades.
Savita Arora has been teaching graduate and undergraduate analysis courses for more than two decades.
870 pages, Paperback
First published January 1, 1992