题名 | New examples of stably ergodic diffeomorphisms in dimension 3 |
作者 | |
通讯作者 | Hertz,Jana Rodriguez |
共同第一作者 | Núñez,Gabriel; Obata,Davi; Hertz,Jana Rodriguez |
发表日期 | 2021-03-01
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DOI | |
发表期刊 | |
ISSN | 0951-7715
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EISSN | 1361-6544
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卷号 | 34期号:3页码:1352-1365 |
摘要 | We prove that in the isotopy class of any volume preserving partially hyperbolic diffeomorphism in a three-dimensional manifold, there is a non-partially hyperbolic stably ergodic diffeomorphism. In particular, we provide new examples of stably ergodic diffeomorphisms in three-dimensional manifolds with respect to a smooth volume measure. |
关键词 | |
相关链接 | [Scopus记录] |
收录类别 | |
语种 | 英语
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学校署名 | 通讯
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资助项目 | NSFC[11871262,
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WOS研究方向 | Mathematics
; Physics
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WOS类目 | Mathematics, Applied
; Physics, Mathematical
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WOS记录号 | WOS:000626866200001
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出版者 | |
ESI学科分类 | MATHEMATICS
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Scopus记录号 | 2-s2.0-85103382807
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来源库 | Scopus
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引用统计 |
被引频次[WOS]:0
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成果类型 | 期刊论文 |
条目标识符 | http://sustech.caswiz.com/handle/2SGJ60CL/222699 |
专题 | 理学院_数学系 深圳国际数学中心(杰曼诺夫数学中心)(筹) |
作者单位 | 1.Department of Exact and Natural Sciences,Faculty of Engineering and Technology,Catholic University of Uruguay,Montevideo,Comandante Braga 2715,11.600,Uruguay 2.Department of Mathematics,CNRS UMR 8088,Université de Cergy-Pontoise,Cergy-Pontoise,2, av. Adolphe Chauvin,F-95302,France 3.Department of Mathematics,Southern University of Science and Technology of China,Shenzhen, Guangdong,No 1088, Xueyuan Rd., Xili, Nanshan District,518055,China 4.SUSTech International Center for Mathematics,Shenzhen, Guangdong,China |
通讯作者单位 | 数学系; 深圳国际数学中心(杰曼诺夫数学中心)(筹) |
推荐引用方式 GB/T 7714 |
Núñez,Gabriel,Obata,Davi,Hertz,Jana Rodriguez. New examples of stably ergodic diffeomorphisms in dimension 3[J]. NONLINEARITY,2021,34(3):1352-1365.
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APA |
Núñez,Gabriel,Obata,Davi,&Hertz,Jana Rodriguez.(2021).New examples of stably ergodic diffeomorphisms in dimension 3.NONLINEARITY,34(3),1352-1365.
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MLA |
Núñez,Gabriel,et al."New examples of stably ergodic diffeomorphisms in dimension 3".NONLINEARITY 34.3(2021):1352-1365.
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条目包含的文件 | ||||||
文件名称/大小 | 文献类型 | 版本类型 | 开放类型 | 使用许可 | 操作 | |
2021nonlinearity.pdf(386KB) | -- | -- | 限制开放 | -- |
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