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Published **2004**
by John Wiley in Hoboken, N.J .

Written in English

- Differential equations

**Edition Notes**

Includes bibliographical references (p. 334-336) and index

Statement | Nelson G. Markley |

Series | Pure and applied mathematics: a Wiley-Interscience series of texts, monographs, and tracts, Pure and applied mathematics (John Wiley & Sons : Unnumbered) |

Classifications | |
---|---|

LC Classifications | QA371 .M27 2004 |

The Physical Object | |

Pagination | x, 339 p. ; |

Number of Pages | 339 |

ID Numbers | |

Open Library | OL17128032M |

ISBN 10 | 0471649562 |

LC Control Number | 2004040890 |

Principles of Differential Equations | Wiley An accessible, practical introduction to the principles of differential equations The field of differential equations is a keystone of scientific knowledge today, with broad applications in mathematics, engineering, physics, and other scientific fields. Encompassing both basic concepts and advanced results, Principles of Differential Equations is the definitive, hands-on introduction professionals and students need in order to gain a strong knowledge base applicable to the many different subfields of differential equations and dynamical systems. Book Description A useful guide explaining principles of ordinary differential equations with focus on real-life applications. It offers detailed discussion on first and second order linear equations, qualitative theory and initial value problems. Numerous exercises, mathematical theorems and their proofs make it useful for graduate students.4/5(9). Principles of Partial Differential Equations (Problem Books in Mathematics) th Edition by Alexander Komech (Author), Andrew Komech (Author)Cited by: 3.

An accessible, practical introduction to the principles of differential equations. The field of differential equations is a keystone of scientific knowledge today, with broad applications in mathematics, engineering, physics, and other scientific fields. Encompassing both basic concepts and advanced results, Principles of Differential Equations is the definitive, hands-on introduction professionals . "Principles of Differential Equations": exposes the roots of modern dynamical systems in order to help readers gain a solid foundation of ordinary differential equations; sticks strictly to core ideas and firmly adheres to the principle that any result that is part of the core is worth carefully developing and proving; and provides an excellent 5/5(1). Principles of Partial Differential Equations. Authors: Komech, Alexander, Komech, Andrew Free Preview. Discusses the classical tools of Partial Differential Equations theory used in today’s science and engineering The book is useful for a higher-level undergraduate course and for self-study. Show all. About the authors. Show all. Table of. This book covers the following topics: Geometry and a Linear Function, Fredholm Alternative Theorems, Separable Kernels, The Kernel is Small, Ordinary Differential Equations, Differential Operators and Their Adjoints, G(x,t) in the First and Second Alternative and Partial Differential Equations.

Much of the material of Chapters and 8 has been adapted from the widely 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. This concise book covers the classical tools of PDE theory used in today's science and engineering: characteristics, the wave propagation, the Fourier method, distributions, Sobolev spaces, fundamental solutions, and Green's functions. The approach is problem-oriented, giving the reader an opportunity to master solution techniques. The Principles of Mathematical Analysis (International Series in Pure & Applied Mathematics) Walter Rudin. out of 5 stars Paperback. $ # Ordinary Differential Equations (Dover Books on Mathematics) Edward L. Ince. out of 5 stars Paperback. $ # A diﬀerential equation (de) is an equation involving a function and its deriva-tives. Diﬀerential equations are called partial diﬀerential equations (pde) or or-dinary diﬀerential equations (ode) according to whether or not they contain partial derivatives. The order of a diﬀerential equation is the highest order derivative Size: 1MB.

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