5 edition of **Second course in ordinary differential equations for scientists and engineers** found in the catalog.

- 160 Want to read
- 31 Currently reading

Published
**1988**
by Springer-Verlag in New York
.

Written in English

- Differential equations.

**Edition Notes**

Includes bibliographies and index.

Statement | Mayer Humi, William Miller. |

Series | Universitext |

Contributions | Miller, William, 1923- |

Classifications | |
---|---|

LC Classifications | QA372 .H875 1988 |

The Physical Object | |

Pagination | 441 p. : |

Number of Pages | 441 |

ID Numbers | |

Open Library | OL2402439M |

ISBN 10 | 0387966765 |

LC Control Number | 87032732 |

This book offers teaching material in the field of differential equations, primarily addressing applications and topics in electrical and biomedical engineering primarily. It contains problems and solutions with varying levels of difficulty, including Matlab › Engineering › Computational Intelligence and Complexity. The book begins with linear algebra, including a number of physical applications, and goes on to discuss first-order differential equations, linear systems of differential equations, higher order differential equations, Laplace transforms, nonlinear systems of differential equations, and numerical methods used in solving differential ://

Get this from a library! Second Course in Ordinary Differential Equations for Scientists and Engineers. [Mayer Humi; William Miller] -- This book fills the need for a junior-senior level book on the more advanced topics of differential equations. It attempts to blend mathematical theory with nontrivial applications from various This textbook is designed with the needs of today's student in mind. It is the ideal textbook for a first course in elementary differential equations for future engineers and scientists, including mathematicians. This book is accessible to anyone who has a basic knowledge of precalculus algebra and differential and integral ://

(source: Nielsen Book Data) Summary This textbook is designed with the needs of today's student in mind. It is the ideal textbook for a first course in elementary differential equations for future engineers and scientists, including :// Cite this chapter as: Humi M., Miller W. () Systems of Ordinary Differential Equations. In: Second Course in Ordinary Differential Equations for Scientists and ://

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DIFFERENTIAL EQUATIONS FOR ENGINEERS This book presents a systematic and comprehensive introduction to ordinary differential equations for engineering students and practitioners. Mathematical concepts and various techniques are presented in a clear, logical, and concise manner.

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Use features like bookmarks, note taking and highlighting while reading Numerical Methods for Scientists and Engineers (Dover Books on Mathematics) › Kindle Store › Kindle eBooks › Science & Math. An ordinary differential equation (often shortened to ODE) is a differential equation which contains one free variable, and its ry differential equations are used for many scientific models and predictions.

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(ISBN: ) from Amazon's Book Store. Everyday low prices and free delivery on eligible :// Get this from a library. Second course in ordinary differential equations for scientists and engineers. [Mayer Humi; William Miller] -- This book fills the need for a junior-senior level book on the more advanced topics of differential equations.

It attempts to blend mathematical theory with nontrivial applications from various. This textbook is designed with the needs of today’s student in mind. It is the ideal textbook for a first course in elementary differential equations for future engineers and scientists, including mathematicians.

This book is accessible to anyone who has a basic knowledge of precalculus algebra and differential and integral › Mathematics › Analysis. 2 ORDINARY DIFFERENTIAL EQUATIONS FOR ENGINEERS With the replacements of the variables y,y′,y(n) in by the functions ϕ(x),ϕ′(x),ϕ(n)(x), the EQ. () becomes an identity over x ∈ (I).

In other words, the right hand side of Eq. () becomes to zero for all x ∈ (I). For example, one can verify that y = e2x is a Humi, M.; Miller, W., Second Course in Ordinary Differential Equations for Scientists and Engineers.

New York etc., Springer-Verlag XI, pp., 45 figs., 3 P/abstract.