Oscillation Theory for Second Order Dynamic Equations

Devoted to a rapidly developing area of research known as the qualitative theory of dynamic equations, this title provides a compact, but thorough, understanding of Oscillation Theory for second order differential equations. The text include examples throughout, which illustrate the theory and provide motivation for new direction.

Riassunto

Devoted to a rapidly developing area of research known as the qualitative theory of dynamic equations, this title provides a compact, but thorough, understanding of Oscillation Theory for second order differential equations. The text include examples throughout, which illustrate the theory and provide motivation for new direction.

Testo aggiuntivo

"This book is very well organized … . [The material] is self-contained and consistent, and it is easy to follow the presentation. Only some background in calculus and differential equations is required. One definitely does not have to be a differential equations specialist in order to follow this well-written, compact, but thorough treatment." - SIAM Review

Dettagli sul prodotto

• Autori: Ravi P. Agarwal, Said R. Grace, Donal O'Regan, Ravi P. (Florida Institute of Technology Agarwal, Said R. (Cairo University Grace, Donal (National University of Ireland O'Regan, O'Regan Donal, Agarwal Ravi P., Grace Said R., O'Regan Donal
• Editore: Taylor & Francis Ltd.
• Contenuto: Libro
• Forma del prodotto: Copertina rigida
• Data pubblicazione: 31.12.2022
• Categoria: Scienze naturali, medicina, informatica, tecnica > Matematica > Analisi
• EAN: 9780415300742
• ISBN: 978-0-415-30074-2
• Numero di pagine: 416
• Dimensioni (della confezione): 17.8 x 25.4 cm
• Peso (della confezione): 852 g
• Serie: Mathematical Analysis and Applications; Mathematical Analysis and Applications
• Categorie: MATHEMATICS / General, MATHEMATICS / Differential Equations / General, MATHEMATICS / Functional Analysis, Differential calculus & equations, Differential calculus and equations, Fixed Point Theorems, impulsive;differential;functional, asymptotic behaviour, oscillatory solution criteria, nonoscillatory solutions