A unified interpretation of the binomial coefficients, the stirling numbers, and the Gaussian coefficients

被引：28

作者：

Konvalina, J ^{[1
]}

机构：

[1] Univ Nebraska, Omaha, NE 68182 USA

来源：

AMERICAN MATHEMATICAL MONTHLY | 2000年 / 107卷 / 10期

关键词：

D O I：

10.2307/2695583

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

[No abstract available]

引用

页码：901 / 910

页数：10

共 50 条

[41] Proving Infinitude of Prime Numbers Using Binomial Coefficients
Nguyen, Phuong
COMPUTER SCIENCE LOGIC, PROCEEDINGS, 2008, 5213 : 184 - 198
[42] ON THE Q-LOG-CONCAVITY OF GAUSSIAN BINOMIAL COEFFICIENTS
KRATTENTHALER, C
MONATSHEFTE FUR MATHEMATIK, 1989, 107 (04): : 333 - 339
[43] INFINITE SERIES WITH HARMONIC NUMBERS AND CENTRAL BINOMIAL COEFFICIENTS
Chu, Wenchang
Zheng, Deyin
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2009, 5 (03) : 429 - 448
[44] Binomial coefficients and zero-sum Ramsey numbers
Caro, Y
JOURNAL OF COMBINATORIAL THEORY SERIES A, 1997, 80 (02) : 367 - 373
[45] Binomial Coefficients, Roots of Unity and Powers of Prime Numbers
Miska, Piotr
BULLETIN OF THE MALAYSIAN MATHEMATICAL SCIENCES SOCIETY, 2022, 45 (04) : 1489 - 1506
[46] Evaluations of sums involving harmonic numbers and binomial coefficients
Wang, Weiping
Xu, Ce
JOURNAL OF DIFFERENCE EQUATIONS AND APPLICATIONS, 2019, 25 (07) : 1007 - 1023
[47] Binomial Coefficients, Roots of Unity and Powers of Prime Numbers
Piotr Miska
Bulletin of the Malaysian Mathematical Sciences Society, 2022, 45 : 1489 - 1506
[48] CONGRUENCES INVOLVINlG SUMS OF HARMONIC NUMBERS AND BINOMIAL COEFFICIENTS
Elkhiri, Laid
Mihoubi, Miloud
Derbal, Abdellah
MATHEMATICA MONTISNIGRI, 2020, 47 : 15 - 21
[49] Proof of three divisibilities of Franel numbers and binomial coefficients
Zhang, Yong
Yuan, Peisen
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2020, 16 (07) : 1535 - 1546
[50] Identities involving harmonic numbers and inverses of binomial coefficients
Wuyungaowa
ARS COMBINATORIA, 2013, 108 : 445 - 455

← 1 2 3 4 5 →