activity
20182022
most citedPartial-dual genus polynomials and signed intersection graphs

3 citations · 7 across the 8 of their papers we have counts for

collaborators

9 papers

math.AG2021

An alternative construction of zip period maps for Shimura varieties

Qijun Yan

Let be the special fibre of a Shimura variety of Hodge type, with good reduction at a place above . We give an alternative construction of the zip period map for , which…

math.CO20211 cited

Twist polynomials of delta-matroids

Qi Yan, Xian'an Jin

Recently, Gross, Mansour and Tucker introduced the partial duality polynomial of a ribbon graph and posed a conjecture that there is no orientable ribbon graph whose partial dualit…

math.CO2021

The Ihara-zeta function and the spectrum of the join of two semi-regular bipartite graphs

Xiaotong Li, Xian'an Jin, Qi Yan

In this paper, using matrix techniques, we compute the Ihara-zeta function and the number of spanning trees of the join of two semi-regular bipartite graphs. Furthermore, we show t…

math.CO20213 cited

Partial-dual genus polynomials and signed intersection graphs

Qi Yan, Xian'an Jin

Recently, Gross, Mansour and Tucker introduced the partial-dual genus polynomial of a ribbon graph as a generating function that enumerates the partial duals of the ribbon graph by…

math.CO2020

Excluded checkerboard colourable ribbon graph minors

Xia Guo, Xian'an Jin, Qi Yan

In this paper, we first introduce the notions of checkerboard colourable minors for ribbon graphs motivated by the Eulerian ribbon graph minors, and two kinds of bipartite minors f…

math.CO2020

Counterexamples to conjectures by Gross, Mansour and Tucker on partial-dual genus polynomials of ribbon graphs

Qi Yan, Xian'an Jin

Gross, Mansour and Tucker introduced the partial-dual orientable genus polynomial and the partial-dual Euler genus polynomial. They computed these two partial-dual genus polynomial…