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11 Number theory
11Bxx Sequences and sets (
1 articles
)
11B65 Binomial coefficients; factorials; $q$-identities (23 articles)
Zriaa, Said; Mouçouf, Mohammed
:
Some extensions of Chu's formulas and further combinatorial identities
.
(English).
Mathematica Bohemica
,
vol. 149 (2024), issue 3
,
pp. 397-408
Chu, Wenchang
:
Binomial sums via Bailey's cubic transformation
.
(English).
Czechoslovak Mathematical Journal
,
vol. 73 (2023), issue 4
,
pp. 1131-1150
El-Deeb, Sheza M.; Bulut, Serap
:
Faber polynomial coefficient estimates of bi-univalent functions connected with the $q$-convolution
.
(English).
Mathematica Bohemica
,
vol. 148 (2023), issue 1
,
pp. 49-64
Liu, Ji-Cai; Zhao, Shan-Shan
:
Truncations of Gauss' square exponent theorem
.
(English).
Czechoslovak Mathematical Journal
,
vol. 72 (2022), issue 4
,
pp. 1183-1189
Luca, Florian; Manganye, Sylvester
:
On the gaps between $q$-binomial coefficients
.
(English).
Communications in Mathematics
,
vol. 29 (2021), issue 3
,
pp. 431-442
Guo, Victor J. W.; Wei, Chuanan
:
A $q$-congruence for a truncated $_{4}\varphi _{3}$ series
.
(English).
Czechoslovak Mathematical Journal
,
vol. 71 (2021), issue 4
,
pp. 1157-1165
De Koninck, Jean-Marie; Doyon, Nicolas; Razafindrasoanaivolala, A. Arthur Bonkli; Verreault, William
:
Bounds for the counting function of the Jordan-Pólya numbers
.
(English).
Archivum Mathematicum
,
vol. 56 (2020), issue 3
,
pp. 141-152
Gu, Cheng-Yang; Guo, Victor J. W.
:
$q$-analogues of two supercongruences of Z.-W. Sun
.
(English).
Czechoslovak Mathematical Journal
,
vol. 70 (2020), issue 3
,
pp. 757-765
Niu, Da-Wei; Cao, Jian
:
A note on $q$-partial difference equations and some applications to generating functions and $q$-integrals
.
(English).
Czechoslovak Mathematical Journal
,
vol. 69 (2019), issue 3
,
pp. 671-694
Liu, Ji-Cai
:
Some finite generalizations of Euler's pentagonal number theorem
.
(English).
Czechoslovak Mathematical Journal
,
vol. 67 (2017), issue 2
,
pp. 525-531
Fang, Jian-Ping
:
Generalizations of Milne's $U(n+1)$ $q$-Chu-Vandermonde summation
.
(English).
Czechoslovak Mathematical Journal
,
vol. 66 (2016), issue 2
,
pp. 395-407
Meštrović, Romeo
:
Congruences for Wolstenholme primes
.
(English).
Czechoslovak Mathematical Journal
,
vol. 65 (2015), issue 1
,
pp. 237-253
Lee, Jung-Jo
:
Congruences for certain binomial sums
.
(English).
Czechoslovak Mathematical Journal
,
vol. 63 (2013), issue 1
,
pp. 65-71
Meštrović, Romeo
:
Congruences involving the Fermat quotient
.
(English).
Czechoslovak Mathematical Journal
,
vol. 63 (2013), issue 4
,
pp. 949-968
Lee, Jung-Jo
:
Corrigendum to “Congruences for certain binomial sums”
.
(English).
Czechoslovak Mathematical Journal
,
vol. 63 (2013), issue 2
,
pp. 573-575
Meštrović, Romeo
:
An elementary proof of a congruence by Skula and Granville
.
(English).
Archivum Mathematicum
,
vol. 48 (2012), issue 2
,
pp. 113-120
Meštrović, Romeo
:
A note on the congruence ${np^k\choose mp^k} \equiv {n\choose m} \pmod {p^r}$
.
(English).
Czechoslovak Mathematical Journal
,
vol. 62 (2012), issue 1
,
pp. 59-65
Ericksen, Larry
:
Prime constellations in triangles with binomial coefficient congruences
.
(English).
Acta Mathematica Universitatis Ostraviensis
,
vol. 17 (2009), issue 1
,
pp. 67-80
Korec, Ivan
:
Structures related to Pascal's triangle modulo $2$ and their elementary theories
.
(English).
Mathematica Slovaca
,
vol. 44 (1994), issue 5
,
pp. 531-554
Lerch, Matyáš
Über eine Eigenschaft der Factorielle
(German) [On a property of factorials].
Zprávy Král. Čes. spol. nauk, II. tř., 1898, č. 2, 1--4
Jarolímek, Čeněk
:
Tabulka binomických koefficientů $\left( \frac{1}{n} \right)_{r}$
.
(Czech) [The table of binomial coefficients $\left( \frac{1}{n} \right)_{r}$].
Časopis pro pěstování mathematiky a fysiky
,
vol. 18 (1889), issue 1
,
pp. 30-31
Studnička, František Josef
:
O deduktivním odůvodnění binomialní poučky
.
(Czech) [On the deduction leading to binomial theorem].
Časopis pro pěstování mathematiky a fysiky
,
vol. 8 (1879), issue 4
,
pp. 145-150
Zdráhal, Alois
:
Důkaz jedné věty o binomických součinitelích pomocí počtu pravděpodobnosti
.
(Czech) [A proof of a theorem on binomial coefficients with help of probability theory].
Časopis pro pěstování mathematiky a fysiky
,
vol. 7 (1878), issue 3
,
pp. 175-176
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