Qi Bao

activity

20212023

most citedFast Evaluation for Relevant Quantities of Opinion Dynamics

18 citations · 28 across the 9 of their papers we have counts for

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Showing 2022Show all

4 papers · 1 filter

math.CA2022

Two $q$ -operational equations and Hahn polynomials

Jing Gu, DunKun Yang, Qi Bao

Motivated by Liu's recent work in \cite{Liu2022}. We shall reveal the essential feature of Hahn polynomials by presenting two new $q$ -exponential operators. These lead us to use a…

math.CA2022

Notes on $q$ -partial differential equations for $q$ -Laguerre polynomials and little $q$ -Jacobi polynomials

Qi Bao, DunKun Yang

We define two common $q$ -orthogonal polynomials: homogeneous $q$ -Laguerre polynomials and homogeneous little $q$ -Jacobi polynomials. They can be viewed separately as solutions to t…

math.CA2022

A Generalization of q-Binomial Theorem

Qi Bao

By using Liu's $q$ -partial differential equations theory, we prove that if an analytic function in several variables satisfies a system of $q$ -partial differential equations, if an…

math.CA2022

Notes on Generalized Grötzsch Ring Function and Generalized Hersch-Pfluger Distortion Function

Qi Bao, MiaoKun Wang

For $a \in (0, 1)$ , $r \in (0, 1)$ and $K \in (1, \infty)$ , let $μ_{a} (r)$ and $φ_{K}^{a} (r)$ be the generalized Grötzsch ring function and generalized Hersch-Pfluger distortion function. I…

Two q-operational equations and Hahn polynomials

Notes on q-partial differential equations for q-Laguerre polynomials and little q-Jacobi polynomials

A Generalization of q-Binomial Theorem

Notes on Generalized Grötzsch Ring Function and Generalized Hersch-Pfluger Distortion Function

Two $q$ -operational equations and Hahn polynomials

Notes on $q$ -partial differential equations for $q$ -Laguerre polynomials and little $q$ -Jacobi polynomials