The Weil height in terms of an auxiliary polynomial

被引：3

|

作者：

Samuels, Charles L. ^{[1
]}

机构：

[1] Univ Texas, Dept Math, Austin, TX 78712 USA

来源：

ACTA ARITHMETICA | 2007年 / 128卷 / 03期

关键词：

Lehmer's problem; Mahler measure; Weil height;

D O I：

10.4064/aa128-3-2

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

[No abstract available]

引用

收藏

页码：209 / 221

页数：13

相关论文

共 50 条

[1] Polynomial root separation in terms of the Remak height
Dubickas, Arturas
TURKISH JOURNAL OF MATHEMATICS, 2013, 37 (05) : 747 - 761
[2] MULTIPLICATIVE APPROXIMATION BY THE WEIL HEIGHT
Grizzard, Robert
Vaaler, Jeffrey D.
TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 2020, 373 (05) : 3235 - 3259
[3] DIFFERENCE OF WEIL HEIGHT AND NERON-TATE HEIGHT
ZIMMER, HG
MATHEMATISCHE ZEITSCHRIFT, 1976, 147 (01) : 35 - 51
[4] BOUNDS FOR THE HEIGHT OF A FACTOR OF A POLYNOMIAL IN TERMS OF BOMBIERI NORMS .2. THE SMALLEST FACTOR
BOYD, DW
JOURNAL OF SYMBOLIC COMPUTATION, 1993, 16 (02) : 131 - 145
[5] BOUNDS FOR THE HEIGHT OF A FACTOR OF A POLYNOMIAL IN TERMS OF BOMBIERI NORMS .1. THE LARGEST FACTOR
BOYD, DW
JOURNAL OF SYMBOLIC COMPUTATION, 1993, 16 (02) : 115 - 130
[6] Northcott numbers for the house and the Weil height
Pazuki, Fabien
Technau, Niclas
Widmer, Martin
BULLETIN OF THE LONDON MATHEMATICAL SOCIETY, 2022, 54 (05) : 1873 - 1897
[7] A Banach space determined by the Weil height
Allcock, Daniel
Vaaler, Jeffrey D.
ACTA ARITHMETICA, 2009, 136 (03) : 279 - 298
[8] Measuring the height of a polynomial
Everest, G
MATHEMATICAL INTELLIGENCER, 1998, 20 (03): : 9 - 16
[9] THE DIFFERENCE BETWEEN THE WEIL HEIGHT AND THE CANONICAL HEIGHT ON ELLIPTIC-CURVES
SILVERMAN, JH
MATHEMATICS OF COMPUTATION, 1990, 55 (192) : 723 - 743
[10] On the reduced height of a polynomial
Dubickas, Arturas
Jankauskas, Jonas
PUBLICATIONES MATHEMATICAE-DEBRECEN, 2007, 71 (3-4): : 325 - 348

← 1 2 3 4 5 →