Schmidt's subspace theorem for moving hypersurfaces in subgeneral position

被引:6
作者
Si Duc Quang [1 ,2 ]
机构
[1] Hanoi Natl Univ Educ, 136 Xuan Thuy, Hanoi, Vietnam
[2] Thang Long Inst Math & Appl Sci, Hanoi, Vietnam
关键词
Second main theorem; Diophantine approximation; Schmidt's subspace theorem; moving hypersurface; TARGETS;
D O I
10.1142/S1793042118500082
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
In this paper, we establish a Schmidt's subspace theorem for moving hypersurfaces in weakly subgeneral position. Our result generalizes the previous results on Schmidt's theorem for the case of moving hypersurfaces.
引用
收藏
页码:103 / 121
页数:19
相关论文
共 35 条
[1]   Schmidt’s Subspace Theorem for Moving Hypersurface Targets in Subgeneral Position in Projective Varieties [J].
Giang Le .
Acta Mathematica Vietnamica, 2022, 47 :457-474
[2]   Schmidt's Subspace Theorem for Moving Hypersurface Targets in Subgeneral Position in Projective Varieties [J].
Le, Giang .
ACTA MATHEMATICA VIETNAMICA, 2022, 47 (02) :457-474
[3]   A note on Schmidt's subspace type theorems for hypersurfaces in subgeneral position [J].
Shi, Lei ;
Yan, Qiming .
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2024, 20 (04) :935-949
[4]   AN EFFECTIVE SCHMIDT'S SUBSPACE THEOREM FOR HYPERSURFACES IN SUBGENERAL POSITION IN PROJECTIVE VARIETIES OVER FUNCTION FIELDS [J].
Le, Giang .
KODAI MATHEMATICAL JOURNAL, 2018, 41 (01) :52-69
[5]   Second main theorem for meromorphic mappings with moving hypersurfaces in subgeneral position [J].
Si Duc Quang .
JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2018, 465 (01) :604-623
[6]   Schmidt's subspace theorem for moving hypersurface targets [J].
Nguyen Thanh Son ;
Tran Van Tan ;
Nguyen Van Thin .
JOURNAL OF NUMBER THEORY, 2018, 186 :346-369
[7]   Schmidt's subspace theorem for moving hypersurface targets [J].
Le, Giang .
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2015, 11 (01) :139-158
[8]   A note on Schmidt's subspace type theorem with moving hyperplanes [J].
Wang, Zhonghua ;
Yan, Qiming .
JOURNAL OF NUMBER THEORY, 2016, 163 :493-509
[9]   A generalized subspace theorem for closed subschemes in subgeneral position [J].
He, Yan ;
Ru, Min .
JOURNAL OF NUMBER THEORY, 2021, 229 :125-141
[10]   A NOTE ON THE GENERALIZATION OF SECOND MAIN THEOREM FOR HYPERSURFACES IN SUBGENERAL POSITION [J].
Shi, Lei .
HOUSTON JOURNAL OF MATHEMATICS, 2024, 50 (02) :291-304