Hyperbolic Systems of Conservation Laws and the Mathematical Theory of Shock Waves
£28.99
Part of CBMS-NSF Regional Conference Series in Applied Mathematics
- Author: Peter D. Lax
- Date Published: February 1987
- availability: This item is not supplied by Cambridge University Press in your region. Please contact Soc for Industrial & Applied Mathematics for availability.
- format: Paperback
- isbn: 9780898711776
£
28.99
Paperback
Looking for an inspection copy?
This title is not currently available on inspection
-
This book deals with the mathematical side of the theory of shock waves. The author presents what is known about the existence and uniqueness of generalized solutions of the initial value problem subject to the entropy conditions. The subtle dissipation introduced by the entropy condition is investigated and the slow decay in signal strength it causes is shown.
Customer reviews
Not yet reviewed
Be the first to review
Review was not posted due to profanity
×Product details
- Date Published: February 1987
- format: Paperback
- isbn: 9780898711776
- length: 54 pages
- dimensions: 255 x 178 x 100 mm
- weight: 0.3kg
- availability: This item is not supplied by Cambridge University Press in your region. Please contact Soc for Industrial & Applied Mathematics for availability.
Table of Contents
Quasi-linear Hyperbolic Equations
Conservation Laws
Single Conservation Laws
The Decay of Solutions as t Tends to Infinity
Hyperbolic Systems of Conservation Laws
Pairs of Conservation Laws
Notes
References.
Sorry, this resource is locked
Please register or sign in to request access. If you are having problems accessing these resources please email lecturers@cambridge.org
Register Sign in» Proceed
You are now leaving the Cambridge University Press website. Your eBook purchase and download will be completed by our partner www.ebooks.com. Please see the permission section of the www.ebooks.com catalogue page for details of the print & copy limits on our eBooks.
Continue ×Are you sure you want to delete your account?
This cannot be undone.
Thank you for your feedback which will help us improve our service.
If you requested a response, we will make sure to get back to you shortly.
×