Huishi Li

collaborators

2 papers

math.RA2008

On the Calculation of gl.dim $G^{N} (A)$ and gl.dim $A$ by Using Gröbner Bases

Huishi Li

Let $A = K < X_{1}, ..., X_{n} > / < G >$ be a $K$ -algebra defined by a finite Gröbner basis $G$ . It is shown how to use the Ufnarovski graph $Γ (LM (G))$ and the grap…

math.RA2007

Noncommutative Grobner Bases for Almost Commutative Algebras

Huishi Li

Let $K$ be an infinite field and $K < X >= K < X_{1}, ..., X_{n} >$ the free associative algebra generated by $X = {X_{1}, ..., X_{n}}$ over $K$ . It is proved that if $I$ is a two-sided ideal of $…

On the Calculation of gl.dimGN(A) and gl.dimA by Using Gröbner Bases

Noncommutative Grobner Bases for Almost Commutative Algebras

On the Calculation of gl.dim $G^{N} (A)$ and gl.dim $A$ by Using Gröbner Bases