Numerical Solutions Using Cellular Neural Networks: How to Use Cellular Neural Networks to Approximate Ordinary and Partial Differential Equations? - Softcover

Eissa, Mahmoud A.; Eldanaf, Talaat S.; Ramadan, Mohamed A.

Softcover

ISBN 10: 365997630X ISBN 13: 9783659976308

Verlag: LAP LAMBERT Academic Publishing, 2016

Über diesen Titel

Reseña del editor

The presentation of the book is designed to be suitable for senior level undergraduate or beginning level graduate students in mathematics, computer science, physical science and engineering. This book helps the reader gain a fundamental introduction to using cellular neural networks to approximate some types of ordinary and partial differential equations. After overview of basic concepts of the matrix algebra, cellular neural networks, ordinary differential equations, and partial differential equations, the deeper background about the cellular neural networks are provided with a general introduction of cellular neural networks models. The basic steps for using cellular neural network models to solve some types of linear and non-linear systems of ordinary and partial differential equations are presented. Furthermore, the performance of the cellular neural networks models are illustrated by solving different types of test equations. The stability properties are discussed. A brief introduction for MATLAB and SIMULINK are presented to be the reader should be able to create and modify programs based on the algorithms in this book.

Biografía del autor

Mahmoud A. Eissa is Assistant Lecturer at Menoufia University, Egypt. Phd candidate at Harbin Institute of Technology, China. Eissa's research interest in Numerical Analysis methods, Computational Mathematics, Differential equations, Stochastic differential equations, Financial Mathematics, Cellular Neural Networks. Eissa likes to play chess.

Details zur Ausgabe

• Verlag: LAP LAMBERT Academic Publishing
• Erscheinungsdatum: 2016
• ISBN 10: 365997630X
• ISBN 13: 9783659976308
• Einband: Tapa blanda
• Sprache: Englisch
• Anzahl der Seiten: 160