Stability by Fixed Point Theory for Functional Differential Equations
This book is the first general introduction to stability of ordinary and functional differential equations by means of fixed point techniques. It contains an extensive collection of new and classical examples worked in detail and presented in an elementary manner. Most of this text relies on three principles: a complete metric space, the contraction mapping principle, and an elementary variation of parameters formula. The material is highly accessible to upper-level undergraduate students in the mathematical sciences, as well as working biologists, chemists, economists, engineers, mathematicians, physicists, and other scientists using differential equations. It also introduces many research problems that promise to remain of ongoing interest.
1007961218
Stability by Fixed Point Theory for Functional Differential Equations
This book is the first general introduction to stability of ordinary and functional differential equations by means of fixed point techniques. It contains an extensive collection of new and classical examples worked in detail and presented in an elementary manner. Most of this text relies on three principles: a complete metric space, the contraction mapping principle, and an elementary variation of parameters formula. The material is highly accessible to upper-level undergraduate students in the mathematical sciences, as well as working biologists, chemists, economists, engineers, mathematicians, physicists, and other scientists using differential equations. It also introduces many research problems that promise to remain of ongoing interest.
19.95
In Stock
5
1
Stability by Fixed Point Theory for Functional Differential Equations
368
Stability by Fixed Point Theory for Functional Differential Equations
368
19.95
In Stock
Product Details
| ISBN-13: | 9780486153322 |
|---|---|
| Publisher: | Dover Publications |
| Publication date: | 03/19/2013 |
| Series: | Dover Books on Mathematics |
| Sold by: | Barnes & Noble |
| Format: | eBook |
| Pages: | 368 |
| File size: | 25 MB |
| Note: | This product may take a few minutes to download. |
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