Local well-posedness and break-down criterion of the incompressible Euler equations with free boundary / Chao Wang, Zhifei Zhang, Weiren Zhao, Yunrui Zheng.
| Author/creator | Wang, Chao, 1985- |
| Other author | Zhang, Zhifei (Professor of mathematics) |
| Other author | Zhao, Weiren (Professor of mathematics) |
| Other author | Zheng, Yunrui (Mathematician) |
| Format | Electronic |
| Publication Info | Providence : American Mathematical Society, [2021] |
| Description | v, 119 pages ; 26 cm. |
| Supplemental Content | Full text available from Ebook Central - Academic Complete |
| Subjects |
| Series | Memoirs of the American Mathematical Society, 0065-9266 ; Volume 270, Number 1318 (second of 7 numbers) |
| Abstract | "In this paper, we prove the local well-posedness of the free boundary problem for the incompressible Euler equations in low regularity Sobolev spaces, in which the velocity is a Lipschitz function and the free surface belongs to C 3 2+. Moreover, we also present a Beale-Kato-Majda type break-down criterion of smooth solution in terms of the mean curvature of the free surface, the gradient of the velocity and Taylor sign condition"-- Provided by publisher. |
| Bibliography note | Includes bibliographical references. |
| Access restriction | Available only to authorized users. |
| Technical details | Mode of access: World Wide Web |
| Genre/form | Electronic books. |
| LCCN | 2022007965 |
| ISBN | 9781470446895 (paperback) |
| ISBN | (epub) |
Availability
| Library | Location | Call Number | Status | Item Actions |
|---|---|---|---|---|
| Electronic Resources | Access Content Online | ✔ Available |