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15
Math.TechQA.Club
2024-02-15 16:31:49
28
Views
$q$-derivative satisfying linear approximation characterization
Published on
15 Feb 2024 - 16:31
#derivatives
#asymptotics
#q-analogs
33
Views
What is meant by "q-generalisation"?
Published on
09 Mar 2024 - 11:30
#continued-fractions
#q-analogs
404
Views
Good article or book to q-analogs?
Published on
08 Feb 2015 - 20:20
#calculus
#combinatorics
#reference-request
#q-analogs
118
Views
Formula for $q$-Analogue of Eulerian Polynomial
Published on
23 Feb 2026 - 4:55
#combinatorics
#algebraic-combinatorics
#q-analogs
#eulerian-numbers
375
Views
Barnes' double gamma function versus q-gamma function
Published on
23 Apr 2015 - 16:24
#special-functions
#q-analogs
312
Views
The groupoid cardinality of $\mathbb{F}_q$-vector spaces $\sum_{n=0}^{\infty} \, \bigl(\prod_{i=0}^{n-1} q^n-q^i\bigr)^{-1}$
Published on
30 Sep 2015 - 9:46
#sequences-and-series
#category-theory
#closed-form
#q-analogs
102
Views
How to prove that $\sum_{i=0}^n\frac{(a;q)_i}{(q;q)_i}\frac{(b;q)_{n-i}}{(q;q)_{n-i}}a^{n-i}=\frac{(ab;q)_n}{(q;q)_n}$?
Published on
28 Feb 2026 - 3:01
#binomial-theorem
#q-series
#q-analogs
429
Views
How to prove ${}_2\phi_1(q^{-n},b;c;q,q)=\frac{(c/b;q)_n}{(c;q)_n}b^n.$
Published on
24 Mar 2026 - 2:29
#hypergeometric-function
#q-analogs
164
Views
An identity for $q-$Fibonacci numbers if $q$ is a root of unity.
Published on
25 Apr 2016 - 15:30
#reference-request
#fibonacci-numbers
#q-analogs
78
Views
Closed formula involving $q$-binomials
Published on
21 Mar 2026 - 8:55
#combinatorics
#binomial-coefficients
#finite-fields
#closed-form
#q-analogs
411
Views
$q$-digamma function evaluation
Published on
15 May 2016 - 17:23
#infinite-product
#q-analogs
133
Views
Combinatorial identity. Using echelon matrices.
Published on
25 Apr 2013 - 6:01
#linear-algebra
#combinatorics
#q-analogs
757
Views
What does the $q$-Catalan Numbers count?
Published on
24 Feb 2026 - 7:03
#combinatorics
#catalan-numbers
#q-analogs
#lagrange-inversion
637
Views
Example of something easier to count with $q$-analog?
Published on
04 Jun 2013 - 21:15
#combinatorics
#q-analogs
996
Views
Intuition behind the Jacobi triple product
Published on
11 Sep 2013 - 23:24
#combinatorics
#number-theory
#intuition
#q-analogs
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