| 書目名稱 | Partial Differential Inequalities with Nonlinear Convolution Terms |
| 編輯 | Marius Ghergu |
| 視頻video | http://file.papertrans.cn/742/741535/741535.mp4 |
| 概述 | Focuses on the rapidly expanding topic of PDEs with nonlinear convolution terms.Provides a self-contained approach based on non-variational methods.Presents a specific mathematical direction motivated |
| 叢書名稱 | SpringerBriefs in Mathematics |
| 圖書封面 |  |
| 描述 | .This brief research monograph uses modern mathematical methods to investigate partial differential equations with nonlinear convolution terms, enabling readers to understand the concept of a solution and its asymptotic behavior.?.In their full generality, these inequalities display a non-local structure. Classical methods, such as maximum principle or sub- and super-solution methods, do not apply to this context. This work discusses partial differential inequalities (instead of differential equations) for which there is no variational setting..This current work brings forward other methods that prove to be useful in understanding the concept of a solution and its asymptotic behavior related to partial differential inequalities with nonlinear convolution terms. It promotes and illustrates the use of a priori estimates, Harnack inequalities, and integral representation of solutions.. .One of the first monographs on this rapidly expanding field, the presentwork appeals to graduate and postgraduate students as well as to researchers in the field of partial differential equations and nonlinear analysis.. |
| 出版日期 | Book 2022 |
| 關鍵詞 | quasilinear differential operators; p-Laplace operator; mean curvature operator; polyharmonic operator; |
| 版次 | 1 |
| doi | https://doi.org/10.1007/978-3-031-21856-9 |
| isbn_softcover | 978-3-031-21855-2 |
| isbn_ebook | 978-3-031-21856-9Series ISSN 2191-8198 Series E-ISSN 2191-8201 |
| issn_series | 2191-8198 |
| copyright | The Author(s), under exclusive license to Springer Nature Switzerland AG 2022 |
|Archiver|手機版|小黑屋|
派博傳思國際
( 京公網(wǎng)安備110108008328)
GMT+8, 2026-1-28 00:27
發(fā)表于 2025-3-21 16:27:11
