| Title | Toric foliated minimal model program |
| Author | |
| Publication Years | 2023-10-15
|
| DOI | |
| Source Title | |
| ISSN | 0021-8693
|
| EISSN | 1090-266X
|
| Volume | 632Pages:70-86 |
| Abstract | Using the theory of Klyachko filtrations for reflexive sheaves on toric varieties, we give a description of toric foliations and their singularities in terms of combinatorial data. We extend Spicer's results about co-rank one toric foliations to those of any ranks on Q-factorial toric varieties and prove that the toric foliated Minimal Model Program exists. |
| Keywords | |
| URL | [Source Record] |
| Language | English
|
| SUSTech Authorship | First
|
| ESI Research Field | MATHEMATICS
|
| Scopus EID | 2-s2.0-85161638398
|
| Data Source | Scopus
|
| Citation statistics |
Cited Times [WOS]:0
|
| Document Type | Journal Article |
| Identifier | http://kc.sustech.edu.cn/handle/2SGJ60CL/559541 |
| Department | Department of Mathematics |
| Affiliation | Department of Mathematics,Southern University of Science and Technology,Shenzhen,518055,China |
| First Author Affilication | Department of Mathematics |
| First Author's First Affilication | Department of Mathematics |
| Recommended Citation GB/T 7714 |
Wang，Weikun. Toric foliated minimal model program[J]. Journal of Algebra,2023,632:70-86.
|
| APA |
Wang，Weikun.(2023).Toric foliated minimal model program.Journal of Algebra,632,70-86.
|
| MLA |
Wang，Weikun."Toric foliated minimal model program".Journal of Algebra 632(2023):70-86.
|
| Files in This Item: | There are no files associated with this item. | |||||
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