Real and Functional Analysis
| Author | : Serge Lang |
| Publisher | : Springer |
| Total Pages | : 580 |
| Release | : 1993-05-03 |
| ISBN 10 | : 9780387940014 |
| ISBN 13 | : 0387940014 |
| Language | : EN, FR, DE, ES & NL |
Language: en
Pages: 580
Pages: 580
This book is meant as a text for a first-year graduate course in analysis. In a sense, it covers the same topics as elementary calculus but treats them in a man
Language: en
Pages: 467
Pages: 467
It is generally believed that solving problems is the most important part of the learning process in mathematics because it forces students to truly understand
Language: en
Pages: 586
Pages: 586
This book is based on lectures given at "Mekhmat", the Department of Mechanics and Mathematics at Moscow State University, one of the top mathematical departmen
Language: en
Pages: 409
Pages: 409
This undergraduate textbook introduces students to the basics of real analysis, provides an introduction to more advanced topics including measure theory and Le
Language: en
Pages: 205
Pages: 205
This concise text provides a gentle introduction to functional analysis. Chapters cover essential topics such as special spaces, normed spaces, linear functiona
Language: en
Pages: 466
Pages: 466
* Presents a comprehensive treatment with a global view of the subject * Rich in examples, problems with hints, and solutions, the book makes a welcome addition
Language: en
Pages: 330
Pages: 330
While there is a plethora of excellent, but mostly "tell-it-all'' books on the subject, this one is intended to take a unique place in what today seems to be a
Language: en
Pages: 529
Pages: 529
This book introduces two most important aspects of modern analysis: the theory of measure and integration and the theory of Banach and Hilbert spaces. It is des
Language: en
Pages: 418
Pages: 418
Comprehensive, elementary introduction to real and functional analysis covers basic concepts and introductory principles in set theory, metric spaces, topologic
Language: en
Pages: 552
Pages: 552
This book introduces two most important aspects of modern analysis: the theory of measure and integration and the theory of Banach and Hilbert spaces. It is des
