INTEGERS WITH NEITHER LARGE NOR SMALL PRIME FACTORS

被引：9

|

作者：

SAIAS, E

机构：

来源：

ACTA ARITHMETICA | 1993年 / 63卷 / 04期

关键词：

D O I：

10.4064/aa-63-4-287-312

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

收藏

页码：287 / 312

页数：26

相关论文

共 50 条

[31] PRIME FACTORS OF CONSECUTIVE INTEGERS
LEHMER, DH
AMERICAN MATHEMATICAL MONTHLY, 1965, 72 (2P2): : 19 - &
[32] Prime factors of consecutive integers
Bauer, Mark
Bennett, Michael A.
MATHEMATICS OF COMPUTATION, 2008, 77 (264) : 2455 - 2459
[33] ON THE NUMBER OF PRIME FACTORS OF INTEGERS
ERDOS, P
SARKOZY, A
ACTA SCIENTIARUM MATHEMATICARUM, 1980, 42 (3-4): : 237 - 246
[34] PRIME FACTORS OF CONSECUTIVE INTEGERS
ECKLUND, EF
EGGLETON, RB
AMERICAN MATHEMATICAL MONTHLY, 1972, 79 (10): : 1082 - 1089
[35] THE TURAN-KUBILIUS INEQUALITY FOR INTEGERS WITHOUT LARGE PRIME FACTORS
ALLADI, K
JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK, 1982, 335 : 180 - 196
[36] Statistical distribution of integers without large prime factors in arithmetic progressions
Fouvry, E
Tenenbaum, G
PROCEEDINGS OF THE LONDON MATHEMATICAL SOCIETY, 1996, 72 : 481 - 514
[37] INTEGERS, WITHOUT LARGE PRIME FACTORS, IN ARITHMETIC PROGRESSIONS .1.
GRANVILLE, A
ACTA MATHEMATICA, 1993, 170 (02) : 255 - 273
[38] INTEGERS, WITHOUT LARGE PRIME FACTORS, IN ARITHMETIC PROGRESSIONS .2.
GRANVILLE, A
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 1993, 345 (1676): : 349 - 362
[39] AN ERDOS-KAC THEOREM FOR INTEGERS WITHOUT LARGE PRIME FACTORS
ALLADI, K
ACTA ARITHMETICA, 1987, 49 (01) : 81 - 105
[40] Integers without large prime factors in short intervals and arithmetic progressions
Harman, G
ACTA ARITHMETICA, 1999, 91 (03) : 279 - 289

← 1 2 3 4 5 →