Distribution of rational points of bounded height on equivariant compactifications of PGL2 I

被引：1

作者：

Takloo-Bighash R. ^{[1
]}

Tanimoto S. ^{[2
]}

机构：

[1] Department of Mathematics, UIC, 851 S. Morgan Str, Chicago, 60607, IL

[2] Department of Mathematical Sciences, University of Copenhagen, Universitetspark 5, Copenhagen

来源：

Research in Number Theory | / 2卷 / 1期

关键词：

Automorphic representation theory; Heights; Manin’s conjecture; Rational points;

D O I：

10.1007/s40993-016-0037-7

中图分类号：

学科分类号：

摘要：

引用

共 34 条

[1] On the distribution of points of bounded height on equivariant compactifications of vector groups
Antoine Chambert-Loir
Yuri Tschinkel
Inventiones mathematicae, 2002, 148 : 421 - 452
[2] Points of bounded height on equivariant compactifications of vector groups, I
Chambert-Loir, A
Tschinkel, Y
COMPOSITIO MATHEMATICA, 2000, 124 (01) : 65 - 93
[3] On the distribution of points of bounded height on equivariant compactifications of vector groups
Chambert-Loir, A
Tschinkel, Y
INVENTIONES MATHEMATICAE, 2002, 148 (02) : 421 - 452
[4] Points of bounded height on equivariant compactifications of vector groups, II
Chambert-Loir, A
Tschinkel, Y
JOURNAL OF NUMBER THEORY, 2000, 85 (02) : 172 - 188
[5] PGL2(Fl) number fields with rational companion forms
Roberts, David P.
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2018, 14 (03) : 825 - 845
[6] Campana points of bounded height on vector group compactifications
Pieropan, Marta
Smeets, Arne
Tanimoto, Sho
Varilly-Alvarado, Anthony
PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY, 2021, 123 (01) : 57 - 101
[7] Rational points of bounded height and the Weil restriction
Daniel Loughran
Israel Journal of Mathematics, 2015, 210 : 47 - 79
[8] Rational points of bounded height on projective surfaces
Per Salberger
Mathematische Zeitschrift, 2008, 258 : 805 - 826
[9] RATIONAL POINTS OF BOUNDED HEIGHT AND THE WEIL RESTRICTION
Loughran, Daniel
ISRAEL JOURNAL OF MATHEMATICS, 2015, 210 (01) : 47 - 79
[10] Rational points of bounded height on projective surfaces
Salberger, Per
MATHEMATISCHE ZEITSCHRIFT, 2008, 258 (04) : 805 - 826

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