In this paper, we introduce the condition $(\mathrm{I})$ (cf. Section \ref{S5}) and prove that there is no nontrivial tangential holomorphic vector field of a certain hypersurface of infinite type in $\mathbb C^2$.
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https://www.riss.kr/link?id=A103363939
Ninh Van Thu (Vietnam National University at Hanoi)
2017
English
KCI등재,SCIE,SCOPUS
학술저널
1163-1173(11쪽)
0
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
In this paper, we introduce the condition $(\mathrm{I})$ (cf. Section \ref{S5}) and prove that there is no nontrivial tangential holomorphic vector field of a certain hypersurface of infinite type in $\mathbb C^2$.
In this paper, we introduce the condition $(\mathrm{I})$ (cf. Section \ref{S5}) and prove that there is no nontrivial tangential holomorphic vector field of a certain hypersurface of infinite type in $\mathbb C^2$.
참고문헌 (Reference)
1 J. Byun, "The characterization of holomorphic vector fields van-ishing at an infinite type point" 387 (387): 667-675, 2012
2 R. Greene, "Techniques for studying automorphisms of weakly pseu-doconvex domains" Princeton Univ. Press 389-410, 1993
3 K.-T. Kim, "On the tangential holomorphic vector fields vanishing at an infinite type point" 367 (367): 867-885, 2015
4 A. Hayashimoto, "Infinitesimal CR automorphisms and stability groups of infinite type models in C2" 56 (56): 441-464, 2016
1 J. Byun, "The characterization of holomorphic vector fields van-ishing at an infinite type point" 387 (387): 667-675, 2012
2 R. Greene, "Techniques for studying automorphisms of weakly pseu-doconvex domains" Princeton Univ. Press 389-410, 1993
3 K.-T. Kim, "On the tangential holomorphic vector fields vanishing at an infinite type point" 367 (367): 867-885, 2015
4 A. Hayashimoto, "Infinitesimal CR automorphisms and stability groups of infinite type models in C2" 56 (56): 441-464, 2016
BESSEL MULTIPLIERS AND APPROXIMATE DUALS IN HILBERT C*-MODULES
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