About this ebook
This unique, comprehensive and student-friendly book, now in its second edition, continues to hold the purpose of explaining and illustrating the use of the basic theorems in functional analysis through solved numerical problems. The text has been revised on the basis of the readers’ feedback. The book now covers ample worked-out numerical problems related to the spectral properties of compact operators on Banach spaces as well as on Hilbert spaces. Inclusion of a few problems based on the square root of a positive operator also contributes to the major highlights of this edition. Such a practical approach will greatly facilitate students to have a thorough grasp of the subject. This stands in stark contrast to the method followed in most of the books where a great amount of theory is given with a smattering of problems to elucidate the topics discussed. Intended as a text for the students pursuing postgraduate courses in mathematics, this book with its systematic and precise presentation and provision of a large number of exercises should prove to be a trendsetter in its approach to the subject. This novelty of approach appeals the students in particular.
This unique, comprehensive and student-friendly book, now in its second edition, continues to hold the purpose of explaining and illustrating the use of the basic theorems in functional analysis through solved numerical problems. The text has been revised on the basis of the readers’ feedback. Th...
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Ratings and reviews
10 reviews
SAURABH KUMAR
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May 19, 2024
Very good book
RIKA NASKAR
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November 20, 2021
Good
About the author
V.K. KRISHNAN, Ph.D., former Professor of Mathematics, St. Thomas College, Thrissur (Kerala), is a distinguished teacher with a keen insight into mathematical concepts and problems. His specialization is in analysis and his notable contributions are in summability theory with particular emphasis on Tauberian theorems.
V.K. KRISHNAN, Ph.D., former Professor of Mathematics, St. Thomas College, Thrissur (Kerala), is a distinguished teacher with a keen insight into mathematical concepts and problems. His specialization is in analysis and his notable contributions are in summability theory with particular emphasis ...
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