Invitation to Linear Operators - From Matrices to Bounded Linear Operators on a Hilbert Space (Paperback)



Invitation to Linear Operators is an essential guide to linear operators. Linear operator theory is a natural extension of matrix theory. Most of the books on linear operators are not easy to read for students and researchers who have insufficient knowledge of mathematics. This book explains, in easy to follow steps, the newest essential and fundamental results on linear operators based on matrix theory. The topics covered include: Hilbert spaces, fundamental properties of bounded linear operators, and further developments of bounded linear operators. This book will undoubtedly be of interest to undergraduate and graduate students as well as researchers who have an interest in linear operators and their various applications. It also serves as a reference book for advanced readers.


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Product Description


Invitation to Linear Operators is an essential guide to linear operators. Linear operator theory is a natural extension of matrix theory. Most of the books on linear operators are not easy to read for students and researchers who have insufficient knowledge of mathematics. This book explains, in easy to follow steps, the newest essential and fundamental results on linear operators based on matrix theory. The topics covered include: Hilbert spaces, fundamental properties of bounded linear operators, and further developments of bounded linear operators. This book will undoubtedly be of interest to undergraduate and graduate students as well as researchers who have an interest in linear operators and their various applications. It also serves as a reference book for advanced readers.

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Product Details

General

Imprint

Crc Press

Country of origin

United Kingdom

Release date

July 2001

Availability

Expected to ship within 12 - 17 working days

First published

2001

Authors

Dimensions

229 x 152 x 20mm (L x W x T)

Format

Paperback

Pages

266

ISBN-13

978-0-415-26799-1

Barcode

9780415267991

Categories

LSN

0-415-26799-4



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