SEQUENCES OF BINOMIAL TYPE WITH POLYNOMIAL COEFFICIENTS

被引：5

作者：

NIEDERHAUSEN, H ^{[1
]}

机构：

[1] UNIV TORONTO,DEPT STAT,TORONTO M5S 1A1,ONTARIO,CANADA

来源：

DISCRETE MATHEMATICS | 1984年 / 50卷 / 2-3期

关键词：

D O I：

10.1016/0012-365X(84)90054-2

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：271 / 284

页数：14

共 50 条

[21] A FAMILY OF SEQUENCES OF BINOMIAL TYPE
Mlotkowski, Wojciech
Romanowicz, Anna
PROBABILITY AND MATHEMATICAL STATISTICS-POLAND, 2013, 33 (02): : 401 - 408
[22] On the operations of sequences in rings and binomial type sequences
Barbero, Stefano
Cerruti, Umberto
Murru, Nadir
RICERCHE DI MATEMATICA, 2018, 67 (02) : 911 - 927
[23] On the operations of sequences in rings and binomial type sequences
Stefano Barbero
Umberto Cerruti
Nadir Murru
Ricerche di Matematica, 2018, 67 : 911 - 927
[24] On linear recurrence sequences with polynomial coefficients
VanderPoorten, AJ
Shparlinski, IE
GLASGOW MATHEMATICAL JOURNAL, 1996, 38 : 147 - 155
[25] Period polynomial relations of binomial coefficients and binomial realization of formal double zeta space
Ma, Ding
INTERNATIONAL JOURNAL OF NUMBER THEORY, 2017, 13 (03) : 761 - 774
[26] ON SOME NUMBER SEQUENCES RELATED TO THE PARITY OF BINOMIAL COEFFICIENTS
HODGSON, BR
FIBONACCI QUARTERLY, 1992, 30 (01): : 35 - 47
[27] Determinants, sums involving binomial coefficients, and moment sequencesОпределители, суммы, содерзашие биномиаляные коЭффициенты, и последователяности моментов
Zoltán Sasvári
Э. Щащвари
Analysis Mathematica, 1999, 25 (1) : 133 - 146
[28] On the generalized binomial coefficients defined by strong divisibility sequences
Ando, S
Sato, D
APPLICATIONS OF FIBONACCI NUMBERS, VOL 8, 1999, : 1 - 10
[29] BINOMIAL SELF-INVERSE SEQUENCES AND TANGENT COEFFICIENTS
DONAGHEY, R
JOURNAL OF COMBINATORIAL THEORY SERIES A, 1976, 21 (02) : 155 - 163
[30] POLYNOMIALS OF BINOMIAL TYPE AND RENEWAL SEQUENCES
STAM, AJ
STUDIES IN APPLIED MATHEMATICS, 1987, 77 (03) : 183 - 193

← 1 2 3 4 5 →