Cauchy Problem for Non Lipschitz Semi Linear Parabolic Partial - Differential Equation

Informationen zum Autor J. C. Meyer is University Fellow in the School of Mathematics at the University of Birmingham, UK. His research interests are in reaction-diffusion theory. Klappentext A monograph containing significant new developments in the theory of reaction-diffusion systems, particularly those arising in chemistry and life sciences. Zusammenfassung A monograph containing significant new developments in the theory of reaction-diffusion systems! particularly those arising in chemistry and life sciences. Inhaltsverzeichnis 1. Introduction; 2. The bounded reaction-diffusion Cauchy problem; 3. Maximum principles; 4. Diffusion theory; 5. Convolution functions, function spaces, integral equations and equivalence lemmas; 6. The bounded reaction-diffusion Cauchy problem with f e L; 7. The bounded reaction-diffusion Cauchy problem with f e Lu; 8. The bounded reaction-diffusion Cauchy problem with f e La; 9. Application to specific problems; 10. Concluding remarks.

Dettagli sul prodotto

• Autori: J. C. Meyer, J. C. (University of Birmingham) Meyer, J. C. (University of Birmingham) Needham Meyer, J. C. Needham Meyer, D. J. Needham, D. J. (University of Birmingham) Needham
• Editore: Cambridge University Press ELT
• Lingue: Inglese
• Formato: Tascabile
• Pubblicazione: 22.10.2015
• EAN: 9781107477391
• ISBN: 978-1-107-47739-1
• Pagine: 173
• Serie: London Mathematical Society Lecture Note Series; London Mathematical Society Lecture Note Series; London Mathematical Society Le
• Categorie: Libri scolastici > Corsi per adulti / università popolare; Scienze naturali, medicina, informatica, tecnica > Matematica > Tematiche generali, enciclopedie