Jiankui Li

activity

20042026

most citedReduced free products of unital AH algebras and Blackadar and Kirchberg's MF algebras

7 citations · 19 across the 22 of their papers we have counts for

collaborators

23 papers

math.RA2026

Certain functional identities on matrix rings

Kaijia Luo, Jiankui Li

Let $D$ be a noncommutative division ring and let $R = M_{m} (D)$ with $m > 1$ . We characterize additive mappings $f,$ $g : R \to R$ satisfying the identity $f(X) = X^{n}g(X^{-…

math.OA2025

New insights into linear maps which are anti-derivable at zero

Jiankui Li, Antonio M. Peralta, Shanshan Su

Let $A$ be a Banach algebra admitting a bounded approximate unit and satisfying property $B$ . Suppose $T : A \to X$ is a continuous linear map, where $X$ is an esse…

math.FA2024

Functional identities involving inverses on Banach algebras

Kaijia Luo, Jiankui Li

The purpose of this paper is to characterize several classes of functional identities involving inverses with related mappings from a unital Banach algebra $A$ over the c…

math.RA2024

Zero product and zero Jordan product determined Munn algebras

Bo Yu, Kaijia Luo, Jiankui Li

Let $M (D, m, n, P)$ be the ring of all $m \times n$ matrices over a division ring $D$ , with the product given by $A ∙ B = A P B$ , where $P$ is a fi…

math.FA2022

Zero product determined Banach algebras

Jiankui Li, Shaoze Pan, Shanshan Su

Let $L$ be a completely distributive commutative subspace lattice or a subspace lattice with two atoms, we use a unified approach to study the derivations, homomorphisms…

math.RA2022

Characterizations of (Jordan) derivation on Banach algebra with local actions

Jiankui Li, Shan Li, Kaijia Luo

Let $A$ be a unital Banach $*$ -algebra and $M$ be a unital $*$ - $A$ -bimodule. If $W$ is a left separating point of $M$ , we show that every $*…