Zobrazeno 1 - 10
of 3 691 539
pro vyhledávání: '"Tian, A."'
Autor:
Shen, Tianyi1 (AUTHOR) shenty@cug.edu.cn, Ding, Yan1 (AUTHOR), Wang, Guocan1 (AUTHOR), Zhang, Dehai1,2 (AUTHOR), Zhao, Zihao1 (AUTHOR)
Publikováno v:
Remote Sensing. Sep2024, Vol. 16 Issue 17, p3343. 17p.
Publikováno v:
Tian An China Investments Company Limited MarketLine Company Profile. 9/26/2023, p1-17. 17p.
Publikováno v:
Tian An Medicare Ltd. MarketLine Company Profile. 5/8/2024, p1-15. 15p.
Autor:
Cao, Kexiang, Zheng, Fangyang
A Hermitian-symplectic metric is a Hermitian metric whose K\"ahler form is given by the $(1,1)$-part of a closed $2$-form. Streets-Tian Conjecture states that a compact complex manifold admitting a Hermitian-symplectic metric must be K\"ahlerian (i.e
Externí odkaz:
http://arxiv.org/abs/2410.04791
Autor:
Guo, Yuqin, Zheng, Fangyang
A Hermitian-symplectic metric is a Hermitian metric whose K\"ahler form is given by the $(1,1)$-part of a closed $2$-form. Streets-Tian Conjecture states that a compact complex manifold admitting a Hermitian-symplectic metric must be K\"ahlerian (i.e
Externí odkaz:
http://arxiv.org/abs/2409.09425
Autor:
Tang, Zhejia1 (AUTHOR) tangzhejia@hzcu.edu.cn, Li, Xuedan1 (AUTHOR) xuedanli@hzcu.edu.cn
Publikováno v:
Religions. Apr2024, Vol. 15 Issue 4, p477. 15p.
Autor:
Chen, Shuwen, Zheng, Fangyang
A Hermitian-symplectic metric is a Hermitian metric whose K\"ahler form is given by the $(1,1)$-part of a closed $2$-form. Streets-Tian Conjecture states that a compact complex manifold admitting a Hermitian-symplectic metric must be K\"ahlerian (i.e
Externí odkaz:
http://arxiv.org/abs/2410.10540
Autor:
Li, Yuan, Beaumont, Tim
Publikováno v:
Asian Theatre Journal. Fall2022, Vol. 39 Issue 2, p1-27. 27p.
Akademický článek
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Autor:
Gong, Lingxiao1 (AUTHOR) gong@uni-potsdam.de, van der Beek, Peter1 (AUTHOR), Schildgen, Taylor F.1,2 (AUTHOR), Sobel, Edward R.1 (AUTHOR), Racano, Simone1 (AUTHOR), Mariotti, Apolline2 (AUTHOR), McNab, Fergus2 (AUTHOR)
Publikováno v:
Earth Surface Dynamics. 2024, Vol. 12 Issue 5, p973-994. 22p.