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Published **November 30, 1992**
by Springer .

Written in English

- Mathematical foundations,
- Mathematical modelling,
- Mathematics for scientists & engineers,
- Mathematics,
- Science/Mathematics,
- Applied,
- Differential Equations,
- Engineering - Mechanical,
- Mathematics / Applied,
- Mathematics / Differential Equations,
- Mathematics-Applied,
- Technology-Engineering - Mechanical,
- Functional differential equati,
- Functional differential equations

The Physical Object | |
---|---|

Format | Hardcover |

Number of Pages | 256 |

ID Numbers | |

Open Library | OL7807051M |

ISBN 10 | 0792320131 |

ISBN 10 | 9780792320135 |

Applied Theory of Functional Differential Equations. Authors (view affiliations) V. Kolmanovskii; A. Myshkis; Book. Citations; k Downloads; Part of the Mathematics and Its Applications (Soviet Series) book series (MASS, volume 85) Log in to check access. Buy eBook. USD Instant download General theory. V. Kolmanovskii, A. Applied Theory of Functional Differential Equations (Mathematics and its Applications) nd Edition by V. Kolmanovskii (Author), A. Myshkis (Author) ISBN ISBN Why is ISBN important? ISBN. This bar-code number lets you verify that you're getting exactly the right version or edition of a book. Cited by: Applied Theory of Functional Differential Equations It seems that you're in USA. Applied Theory of Functional Differential Equations. Authors: Kolmanovskii, V., Myshkis *immediately available upon purchase as print book shipments may be delayed due to the COVID crisis. ebook access is temporary and does not include ownership of the. This book provides a crash course on various methods from the bifurcation theory of Functional Differential Equations (FDEs). FDEs arise very naturally in economics, life sciences and engineering and the study of FDEs has been a major source of inspiration for advancement in nonlinear analysis and infinite dimensional dynamical by:

Get this from a library! Applied theory of functional differential equations. [Vladimir Borisovich Kolmanovskiĭ; A D Myshkis] -- An introduction to the properties of functional differential equations and their applications in diverse fields such as immunology, nuclear power generation, heat transfer, signal processing. The required prerequisites for that book are at a level of a graduate student. The style of presentation will be appealing to people trained and interested in qualitative theory of ordinary and functional differential equations. The book focuses on the general theory of functional differential equations, provides the requisite mathematical background, and details the qualitative behavior of solutions to functional differential equations. The book addresses problems of stability, particularly for ordinary differential equations in which the theory can provide models for. Get this from a library! Applied theory of functional differential equations. [Vladimir B Kolmanovskij; Anatolij D Myškis].

"Functional differential equation" is the general name for a number of more specific types of differential equations that are used in numerous applications. There are delay differential equations, integro-differential equations, and so on. This book provides a crash course on various methods from the bifurcation theory of Functional Differential Equations (FDEs). FDEs arise very naturally in economics, life sciences and engineering and the study of FDEs has been a major source of inspiration for advancement in nonlinear analysis and infinite dimensional dynamical : Shangjiang Guo, Jianhong Wu. used textbook “Elementary differential equations and boundary value problems” by Boyce & DiPrima (John Wiley & Sons, Inc., Seventh Edition, c ). Many of the examples presented in these notes may be found in this book. The material of Chapter 7 is adapted from the textbook “Nonlinear dynamics and chaos” by Steven. An ordinary differential equation (ODE) is an equation containing an unknown function of one real or complex variable x, its derivatives, and some given functions of unknown function is generally represented by a variable (often denoted y), which, therefore, depends on x is often called the independent variable of the equation. The term "ordinary" is used in contrast .

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