Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition by Bruce Shawyer (PDF)

5

 

Ebook Info

  • Published: 1994
  • Number of pages: 256 pages
  • Format: PDF
  • File Size: 4.17 MB
  • Authors: Bruce Shawyer

Description

Borel’s methods of summability–transformations of one series of numbers to another–are fundamental to a whole class of sequences to function methods. Conceived at the beginning of the 20th century, they have been increasingly applied to exciting new problems in theoretical physics. Comprehensive and rigorous, this book offers an outstanding overview of the subject. It will be sought after by students and researchers in number theory.

User’s Reviews

Editorial Reviews: Review “The treatment is careful and clear throughout. The book will be a valuable work of reference in its field for many years to come.” –Mathematical Reviews About the Author Bruce L. R. Shawyer is at Memorial University of Newfoundland. Bruce Watson is at Memorial University of Newfoundland.

Keywords

Free Download Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition in PDF format
Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition PDF Free Download
Download Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition 1994 PDF Free
Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition 1994 PDF Free Download
Download Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition PDF
Free Download Ebook Borel’s Methods of Summability: Theory and Application (Oxford Mathematical Monographs) 1st Edition

Previous articleOrdering at Surfaces and Interfaces: Proceedings of the Third NEC Symposium Hakone, Japan, October 7–11, 1990: v. 17 (Springer Series in Materials Science) by Akio Yoshimori (PDF)
Next articlePartial Differential Equations VI: Elliptic and Parabolic Operators (Encyclopaedia of Mathematical Sciences (63)) by Yu.V. Egorov (PDF)