Tongsuo Wu

activity

20042021

most citedBoolean graphs are unmixed and vertex decomposable

8 citations · 40 across the 23 of their papers we have counts for

collaborators

Showing 2013Show all

4 papers · 1 filter

math.AC2013★ 2 cited

Monomial ideals under ideal operations

Jin Guo, Tongsuo Wu

In this paper, we show for a monomial ideal $I$ of $K [x_{1}, x_{2}, \dots, x_{n}]$ that the integral closure $\ol{I}$ is a monomial ideal of Borel type (Borel-fixed, strongly stable, lexse…

math.AC2013

On the $(n, d)^{t h}$ $f$ -Ideals

Jin Guo, Tongsuo Wu

A square-free monomial ideal $I$ is called an {\it $f$ -ideal}, if both $δ_{F} (I)$ and $δ_{N} (I)$ have the same $f$ -vector, where $δ_{F} (I)$ ($δ_{\math…

math.AC2013★ 1 cited

Perfect Sets and $f$ -Ideals

Jin Guo, Tongsuo Wu, Qiong Liu

A square-free monomial ideal $I$ is called an {\it $f$ -ideal}, if both $δ_{F} (I)$ and $δ_{N} (I)$ have the same $f$ -vector, where $δ_{F} (I)$ ($δ_{\math…

math.AC2013★ 1 cited

On monomial ideals whose Lyubeznik resolution is minimal

Jin Guo, Tongsuo Wu, Houyi Yu

For a monomial ideal $I$ , let $G (I)$ be its minimal set of monomial generators. If there is a total order on $G (I)$ such that the corresponding Lyubeznik resolution of $I$ is a min…

Monomial ideals under ideal operations

On the (n,d)th f-Ideals

Perfect Sets and f-Ideals

On monomial ideals whose Lyubeznik resolution is minimal

On the $(n, d)^{t h}$ $f$ -Ideals

Perfect Sets and $f$ -Ideals