Su-Dan Wang

activity

20172021

q

-binomial coefficients and powers of

q

-integers

1 citations · 1 across the 4 of their papers we have counts for

collaborators

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math.NT2017

Factors of sums and alternating sums of products of $q$ -binomial coefficients and powers of $q$ -integers

Victor J. W. Guo, Su-Dan Wang

We prove that, for all positive integers $n_{1}, \dots, n_{m}$ , $n_{m + 1} = n_{1}$ , and non-negative integers $j$ and $r$ with $j ⩽ m$ , the following two expressions \begin{align*}…

math.CO2017★ 1 cited

Factors of sums involving $q$ -binomial coefficients and powers of $q$ -integers

Victor J. W. Guo, Su-Dan Wang

We show that, for all positive integers $n_{1}, \dots, n_{m}$ , $n_{m + 1} = n_{1}$ , and any non-negative integers $j$ and $r$ with $j ⩽ m$ , the expression $$ \frac{1}{[n_1]}{n_1+n_{m…

Factors of sums and alternating sums of products of q-binomial coefficients and powers of q-integers

Factors of sums involving q-binomial coefficients and powers of q-integers

Factors of sums and alternating sums of products of $q$ -binomial coefficients and powers of $q$ -integers

Factors of sums involving $q$ -binomial coefficients and powers of $q$ -integers