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[La3] Langer, Adrian, The Bogomolov-Miyaoka-Yau inequality for logarithmic surfaces in positive characteristic. to appear in Duke Math. J. (2016). [... A Langer,C Simpson - 《Compositio Mathematica》 被引量: 7发表: 2016年 加载更多研究...
Announc. Math. Sci., 24:21-27, 2017.Piotr Pokora, The orbifold Langer-Miyaoka-Yau inequality and Hirzebruch-type in- equalities, Electronic Research Announcements in Mathematical Sciences 24, 21-27, 2017.P. Pokora, The orbifold Langer-Miyaoka-Yau inequality and Hirzebruch-type inequalities. ...
Math. 239, Birkh¨auser Boston, Boston, MA, 2005.H. Brenner. On a problem of Miyaoka. In Number Fields and Function Fields--Two Parallel Worlds, Progress in Math. 239, Birkh¨auser, 51-59 (2005).H. Brenner, On a problem of Miyaoka, Number fields and function fields--two parallel...
Let rd be the maximum number of skew lines that a smooth projective surface of degree d (over the complex numbers) can have. It is known that r3=6 (Schlafli in Q J Math Soc 2:55-65, 110-121, 1858; Nikulin in Math USSR Izv 9:261-275, 1975) and was proven by Miyaoka in ...
It is known that \\(r_3=6\\), \\(r_4=16\\) (Schlfli in Q J Math Soc 2:55–65, 110–121, 1858; Nikulin in Math USSR Izv 9:261–275, 1975) and was proven by Miyaoka in 1975 that \\(r_d\\le 2d(d -2)\\) if \\(d\\ge 4\\) (Miyaoka in Math Ann 268:159–...
Miyaoka-Yau不等式实双截曲率K?hler-Ricci流为了把Wu-Yau理论([Invent. Math.,2016,204(2):595-604])推广到Hermitian情形,在文献[Trans.Amer. Math. Soc.,2019,371(4):2703-2718]中,杨晓奎和郑方阳在Hermitian流形上引进了实双截曲率的概念.本文证明:如果(X,h)是一个有非正实双截曲率的紧Hermitian流形,...
Int. Math. Res. Not. IMRN, available electronically doi:10.1093... X Roulleau - arXiv 被引量: 0发表: 2014年 Bounded negativity of self-intersection numbers of Shimura curves on Shimura surfaces Shimura curves on Shimura surfaces have been a candidate for counterexamples to the bounded ...