Various subgroups of Aut(Cn)${\rm{Aut}}({\mathbb{C}}^{n})$. Issue 3 (26th December 2022)
- Record Type:
- Journal Article
- Title:
- Various subgroups of Aut(Cn)${\rm{Aut}}({\mathbb{C}}^{n})$. Issue 3 (26th December 2022)
- Main Title:
- Various subgroups of Aut(Cn)${\rm{Aut}}({\mathbb{C}}^{n})$
- Authors:
- Lin, Zhangli
Zhou, Xiangyu - Abstract:
- Abstract: In this paper, using ideas of Andersén and Lempert on the group of holomorphic automorphisms Aut ( C n ) ${\rm{Aut}}({\mathbb{C}}^{n})$ ( n ⩾ 2 $n\geqslant 2$ ), we prove that the subgroups in Aut ( C n ) ${\rm{Aut}}({\mathbb{C}}^{n})$ and Aut sp ( C 2 n ) ${\rm{Aut}}_{\rm{sp}}({\mathbb{C}}^{2n})$ ( n ⩾ 2 $n\geqslant 2$ ) generated by different types of 'shears' are all distinct, which answer affirmatively to two conjectures posed by Forstnerič.
- Is Part Of:
- Proceedings of the London Mathematical Society. Volume 126:Issue 3(2023)
- Journal:
- Proceedings of the London Mathematical Society
- Issue:
- Volume 126:Issue 3(2023)
- Issue Display:
- Volume 126, Issue 3 (2023)
- Year:
- 2023
- Volume:
- 126
- Issue:
- 3
- Issue Sort Value:
- 2023-0126-0003-0000
- Page Start:
- 880
- Page End:
- 899
- Publication Date:
- 2022-12-26
- Subjects:
- Mathematics -- Periodicals
Mathematics
Periodicals
510 - Journal URLs:
- http://catalog.hathitrust.org/api/volumes/oclc/1606055.html ↗
http://journals.cambridge.org/jid_PLM ↗
http://plms.oxfordjournals.org/content/by/year ↗
http://ukcatalogue.oup.com/ ↗
http://firstsearch.oclc.org ↗
http://firstsearch.oclc.org/journal=0024-6115;screen=info;ECOIP ↗ - DOI:
- 10.1112/plms.12501 ↗
- Languages:
- English
- ISSNs:
- 0024-6115
- Deposit Type:
- Legaldeposit
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library DSC - 6751.000000
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British Library HMNTS - ELD Digital store - Ingest File:
- 26382.xml