Monica M. Y. Wang

most citedNon-Schur-positivity of chromatic symmetric functions

3 citations · 3 across the 2 of their papers we have counts for

collaborators

3 papers

math.CO2024

The spiders $S (4 m + 2, 2 m, 1)$ are $e$ -positive

Davion Q. B. Tang, David G. L. Wang, Monica M. Y. Wang

By using the composition method, we establish the $e$ -positivity of spiders of the form $S (4 m + 2, 2 m, 1)$ , which was conjectured by Aliniaeifard, van Willigenburg and Wang. Foll…

math.CO2020

The edge metric dimension of the generalized Petersen graph $P (n, 3)$ is 4

David G. L. Wang, Monica M. Y. Wang, Shiqiang Zhang

It is known that the problem of computing the edge dimension of a graph is NP-hard, and that the edge dimension of any generalized Petersen graph $P (n, k)$ is at least 3. We prove t…

math.CO2020★ 3 cited

Non-Schur-positivity of chromatic symmetric functions

David G. L. Wang, Monica M. Y. Wang

We provide a formula for every Schur coefficient in the chromatic symmetric function of a graph in terms of special rim hook tabloids. This formula is useful in confirming the non-…

The spiders S(4m+2,2m,1) are e-positive

The edge metric dimension of the generalized Petersen graph P(n,3) is 4

Non-Schur-positivity of chromatic symmetric functions

The spiders $S (4 m + 2, 2 m, 1)$ are $e$ -positive

The edge metric dimension of the generalized Petersen graph $P (n, 3)$ is 4