Ondes de Gradients Multidimensionnelles
| Author/creator | Sable-Tougeron, Monique Author |
| Format | Electronic |
| Publication Info | Providence : American Mathematical Society |
| Description | 93 p. 25.500 x 018.000 cm. |
| Supplemental Content | Full text available from Ebook Central - Academic Complete |
| Supplemental Content | Full text available from Memoirs of the American Mathematical Society - Backfile |
| Subjects |
| Series | Memoirs of the American Mathematical Society Ser. 106 |
| Summary | Annotation Recent techniques in partial differential equations have led to a solution to the general multidimensional Cauchy problem for nonlinear gradient waves. In a blown-up configuration, Sabl©♭-Tougeron constructs a local solution for a quasilinear hyperbolic system with continuous Cauchy data, in which the first derivatives are discontinuous on a hypersurface. This strong singularity is not so problematic as a rarefaction: The use of Alinhac's para-unknown leads to a tame inequality without loss of derivatives for the iterative scheme. |
| Access restriction | Available only to authorized users. |
| Technical details | Mode of access: World Wide Web |
| Genre/form | Electronic books. |
| LCCN | 93031686 |
| ISBN | 9780821825730 |
| ISBN | 0821825739 (Trade Paper) Active Record |
| Standard identifier# | 9780821825730 |
| Stock number | MEMO/106/511C 00001436 |
Availability
| Library | Location | Call Number | Status | Item Actions |
|---|---|---|---|---|
| Electronic Resources | ✔ Available |