Gang Han

collaborators

2 papers

math.RA2025

A symmetric biderivation structure on polynomial algebras and a class of modules over the special Jordan algebra $H_{n} (K)$ of symmetric matrices

Yangjie Yin, Gang Han

There exists a biderivation structure on the polynomial algebra $A [n] = K [x_{1}, \dots, x_{n}],$ where $K$ is a field with $char (K) \neq = 2$ , defined by $f \circ h…

math.RA2025

Types of elements in non-commutative Poisson algebras and Dixmier Conjecture

Zhennan Pan, Gang Han

Non-commutative Poisson algebras are the algebras having an associative algebra structure and a Lie algebra structure together with the Leibniz law. Let $P$ be a non-commutative Po…

A symmetric biderivation structure on polynomial algebras and a class of modules over the special Jordan algebra Hn​(K) of symmetric matrices

Types of elements in non-commutative Poisson algebras and Dixmier Conjecture

A symmetric biderivation structure on polynomial algebras and a class of modules over the special Jordan algebra $H_{n} (K)$ of symmetric matrices