Functional analysis Prahlad Vaidyanathan.
Material type: TextPublication details: New Delhi: Cambridge University Press, 2023.Description: xii, 543pISBN:- 9781009243902
- 23 515.7 V19F
- QA320 .V35 2023
- MAT034000
Item type | Current library | Collection | Call number | Status | Notes | Date due | Barcode | |
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Books | Central Library, IISER Bhopal General Section | 515.7 V19F (Browse shelf(Opens below)) | Available | 11307 | ||||
Books | Central Library, IISER Bhopal Reference Section | Reference | 515.7 V19F (Browse shelf(Opens below)) | Not For Loan | Reserve | 11306 | ||
Books | Central Library, IISER Bhopal General Section | 515.7 V19F (Browse shelf(Opens below)) | Checked out to Sangita Kundu (2410402) | 13/11/2024 | 11309 | |||
Books | Central Library, IISER Bhopal General Section | 515.7 V19F (Browse shelf(Opens below)) | Checked out to Anumanchi Agastya (20048) | 29/10/2024 | 11308 |
Browsing Central Library, IISER Bhopal shelves, Shelving location: General Section Close shelf browser (Hides shelf browser)
515.7 T215F Foundations of Analysis | 515.7 V19F Functional analysis | 515.7 V19F Functional analysis | 515.7 V19F Functional analysis | 515.7 Y14F From vector spaces to function spaces : | 515.7 Y83F6 Functional analysis | 515.7222 Ar88S A short course on spectral theory |
Includes bibliographical references and index.
"Functional Analysis is a part of mathematics that deals with linear spaces equipped with a topology. The subject began with the work of Fredholm, Hilbert, Banach and others in the early 20th century. They developed an algebraic/topological framework which could be used to address a variety of questions in analysis. The subject immediately saw connections to abstract algebra, partial differential equations, geometry and much more. This book is meant to introduce the reader to functional analysis. The first half of the book will cover the basic material that is taught in Masters programs across the world and prove all the major theorems in great detail. The second half of the book will focus on operators on a Hilbert space and is built around the proof of the spectral theorem - a central result in the subject that ties together traditional functional analysis with the modern theory of operator algebras. The book aims to provide an accessible, interesting and readable introduction to the subject. It will also take the reader a little further than most courses do by introducing them to the language of operator algebras. This will help future researchers by giving them a jumping off point as they dive into deeper books on the subject"--
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