Global well-posedness of 2D stochastic Burgers equations with multiplicative noise

doi:10.1016/j.spl.2021.109315

Details of Research Outputs

Status	已发表Published
Title	Global well-posedness of 2D stochastic Burgers equations with multiplicative noise
Creator	Zhou, Guoli 1; Wang, Lidan 2; Wu, Jianglun3
Date Issued	2022-03-01
Source Publication	Statistics and Probability Letters
ISSN	0167-7152
Volume	182
Abstract	In this article, we study 2D stochastic Burgers equations driven by linear multiplicative noise, and with non-periodic boundary conditions. We first apply Galerkin approximation method to show the local existence and uniqueness of strong solutions, we then establish the global well-posedness for strong solutions by utilizing the maximum principle.
Keyword	Galerkin approximation Global well-posedness Maximum principle Stochastic 2D Burgers equations
DOI	10.1016/j.spl.2021.109315
URL	View source
Indexed By	SCIE
Language	英语English
WOS Research Area	Mathematics
WOS Subject	Statistics & Probability
WOS ID	WOS:000789653800009
Scopus ID	2-s2.0-85120303072
Citation statistics	Cited Times:3[WOS] [WOS Record] [Related Records in WOS]
Document Type	Journal article
Identifier	http://repository.uic.edu.cn/handle/39GCC9TT/10482
Collection	Research outside affiliated institution
Corresponding Author	Wang, Lidan
Affiliation	1.School of Statistics and Mathematics,Chongqing University,Chongqing,400044,China 2.School of Statistics and Data Science and KLMDASR,Nankai University,Tianjin,300071,China 3.Department of Mathematics,Computational Foundry,Swansea University,Swansea,SA1 8EN,United Kingdom
Recommended Citation GB/T 7714	Zhou, Guoli,Wang, Lidan,Wu, Jianglun. Global well-posedness of 2D stochastic Burgers equations with multiplicative noise[J]. Statistics and Probability Letters, 2022, 182.
APA	Zhou, Guoli, Wang, Lidan, & Wu, Jianglun. (2022). Global well-posedness of 2D stochastic Burgers equations with multiplicative noise. Statistics and Probability Letters, 182.
MLA	Zhou, Guoli,et al."Global well-posedness of 2D stochastic Burgers equations with multiplicative noise". Statistics and Probability Letters 182(2022).

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