9789813276611-9813276614-INTRODUCTION TO THE GEOMETRICAL ANALYSIS OF VECTOR FIELDS, AN: WITH APPLICATIONS TO MAXIMUM PRINCIPLES AND LIE GROUPS

INTRODUCTION TO THE GEOMETRICAL ANALYSIS OF VECTOR FIELDS, AN: WITH APPLICATIONS TO MAXIMUM PRINCIPLES AND LIE GROUPS

ISBN-13: 9789813276611
ISBN-10: 9813276614
Author: Stefano Biagi, Andrea Bonfiglioli
Publication date: 2019
Publisher: World Scientific Publishing Co
Format: Hardcover 452 pages
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Book details

ISBN-13: 9789813276611
ISBN-10: 9813276614
Author: Stefano Biagi, Andrea Bonfiglioli
Publication date: 2019
Publisher: World Scientific Publishing Co
Format: Hardcover 452 pages

Summary

INTRODUCTION TO THE GEOMETRICAL ANALYSIS OF VECTOR FIELDS, AN: WITH APPLICATIONS TO MAXIMUM PRINCIPLES AND LIE GROUPS (ISBN-13: 9789813276611 and ISBN-10: 9813276614), written by authors Stefano Biagi, Andrea Bonfiglioli, was published by World Scientific Publishing Co in 2019. With an overall rating of 3.6 stars, it's a notable title among other Applied (Geometry & Topology, Mathematics, Mathematical Analysis) books. You can easily purchase or rent INTRODUCTION TO THE GEOMETRICAL ANALYSIS OF VECTOR FIELDS, AN: WITH APPLICATIONS TO MAXIMUM PRINCIPLES AND LIE GROUPS (Hardcover) from BooksRun, along with many other new and used Applied books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.3.

Description

This book provides the reader with a gentle path through the multifaceted theory of vector fields, starting from the definitions and the basic properties of vector fields and flows, and ending with some of their countless applications, in the framework of what is nowadays called Geometrical Analysis. Once the background material is established, the applications mainly deal with the following meaningful settings:

  1. ODE theory;
  2. Maximum Principles (weak, strong and propagation principles);
  3. Lie groups (with an emphasis on the construction of Lie groups).

This book also provides an introduction to the basic theory of Geometrical Analysis, with a new foundational presentation based on Ordinary Differential Equation techniques, in a unitary and self-contained way.

The book also contains:

  • 58 figures;
  • 182 exercises;
  • 3 Appendices;
  • a Further Reading section.
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