7 citations · 25 across the 19 of their papers we have counts for
22 papers
On the two-dimensional Jacobian conjecture: Magnus' formula revisited, IV
Kyungyong Lee, Li Li
Let be a Jacobian pair with and for some direction . A generalized Magnus' formula approximates as $\sum_{γ\ge 0} c_γF^{\frac…
Gröbner bases for bipartite determinantal ideals
Josua Illian, Li Li
Nakajima's graded quiver varieties naturally appear in the study of bases of cluster algebras. One particular family of these varieties, namely the bipartite determinantal varietie…
Nakajima's quiver varieties and triangular bases of rank-2 cluster algebras
Li Li
Berenstein and Zelevinsky introduced quantum cluster algebras [Adv. Math, 2005] and the triangular bases [IMRN, 2014]. The support conjecture by Lee-Li-Rupel-Zelevinsky [PNAS, 2014…
On the two-dimensional Jacobian conjecture: Magnus' formula revisited, II
Jacob Glidewell, William E. Hurst, Kyungyong Lee +1
This article is part of an ongoing investigation of the two-dimensional Jacobian conjecture. In the first paper of this series, we proved the generalized Magnus' formula. In this p…
On the two-dimensional Jacobian conjecture: Magnus' formula revisited, I
William E. Hurst, Kyungyong Lee, Li Li +1
Let be an algebraically closed field of characteristic 0. When the Jacobian $({\partial f}/{\partial x})({\partial g}/{\partial y}) - ({\partial g}/{\partial x})({\partial f}/{…
Chain decompositions of q,t-Catalan numbers: tail extensions and flagpole partitions
Seongjune Han, Kyungyong Lee, Li Li +1
This article is part of an ongoing investigation of the combinatorics of -Catalan numbers . We develop a structure theory for integer partitions based on…