A Concise Introduction to Measure Theory
A Concise Introduction to Measure Theory
paperback
Published:
15 March, 2019
paperback
Published:
15 March, 2019
Standard worldwide delivery by
Mon, July 6 - Wed, July 15
Order within
0
Popular Books by Satish Shirali
View All Books by Satish Shirali
Description
This undergraduate textbook offers a self-contained and concise introduction to measure theory and integration.
The author takes an approach to integration based on the notion of distribution. This approach relies on deeper properties of the Riemann integral which may not be covered in standard undergraduate courses. It has certain advantages, notably simplifying the extension to "fuzzy" measures, which is one of the many topics covered in the book.
This book will be accessible to undergraduate students who have completed a first course in the foundations of analysis. Containing numerous examples as well as fully solved exercises, it is exceptionally well suited for self-study or as a supplement to lecture courses.
The author takes an approach to integration based on the notion of distribution. This approach relies on deeper properties of the Riemann integral which may not be covered in standard undergraduate courses. It has certain advantages, notably simplifying the extension to "fuzzy" measures, which is one of the many topics covered in the book.
This book will be accessible to undergraduate students who have completed a first course in the foundations of analysis. Containing numerous examples as well as fully solved exercises, it is exceptionally well suited for self-study or as a supplement to lecture courses.
More Details
| Type | Book |
|---|---|
| ISBN13 | 9783030032401 |
| ISBN10 | 303003240X |
| Number Of Pages | 271 |
| Item Weight | 1000 g |
| Publisher / Reseller | Springer Nature Switzerland AG |
| Format | paperback |
| Edition | 2018 ed. |
See More +
GoodReads Reviews
Author's Bio
Satish Shirali's research interests have been in Banach *-algebras, elliptic boundary value problems, and fuzzy measures. He is the co-author of three books: Introduction to Mathematical Analysis (2014), Multivariable Analysis (2011) and Metric Spaces (2006), the latter two published by Springer.