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20212026
most citedOff-diagonally symmetric domino tilings of the Aztec diamond of odd order

1 citations · 2 across the 9 of their papers we have counts for

collaborators

9 papers

math.CO2026

Richardson tableaux and Motzkin paths

Sen-Peng Eu, Tung-Shan Fu, Yi-Hao Kao +1

Richardson tableaux were introduced by Karp and Precup in their study of irreducible components of Springer fibers that are Richardson varieties. Guo gave an explicit bijection bet…

math.CO2026

Rowmotion on hook and two-row alt -Tamari lattices

Sen-Peng Eu, Vei-Cheng Hioe, Yi-Lin Lee

In 2024, Ceballos and Chenevi{è}re introduced alt -Tamari lattices, parameterized by a lattice path and an increment vector , as a common generalization of -Tamari and…

math.CO2025

Enumeration of pattern-avoiding -matrices and their symmetry classes

Sen-Peng Eu, Yi-Lin Lee

Recently, Brualdi and Cao studied -avoiding -matrices by decomposing them into zigzag paths and proved that the maximum number of 's in such a matrix is given by an…

math.CO2025

Block diagonally symmetric lozenge tilings

Seok Hyun Byun, Yi-Lin Lee

We introduce a new symmetry class of both plane partitions and lozenge tilings of a hexagon, called the \textit{-block diagonal symmetry class}, where is a…

math.CO2025

Domino Tilings, Domino Shuffling, and the Nabla Operator

Ian Cavey, Yi-Lin Lee

We study domino tilings of certain regions , indexed by partitions , weighted according to generalized area and dinv statistics. These statistics arise from the -Catal…

math.CO2024

Promotion, Tangled Labelings, and Sorting Generating Functions

Margaret Bayer, Herman Chau, Mark Denker +4

We study Defant and Kravitz's generalization of Schützenberger's promotion operator to arbitrary labelings of finite posets in two directions. Defant and Kravitz showed that applyi…

math.CO2024

Propp's benzels and Lai's nearly symmetric hexagons with holes

Seok Hyun Byun, Mihai Ciucu, Yi-Lin Lee

In this paper we present a new version of the second author's factorization theorem for perfect matchings of symmetric graphs. We then use our result to solve four open problems of…

math.CO2024★ 1 cited

Off-diagonally symmetric domino tilings of the Aztec diamond of odd order

Yi-Lin Lee

We study the enumeration of off-diagonally symmetric domino tilings of odd-order Aztec diamonds in two directions: (1) with one boundary defect, and (2) with maximally-many zeroes…

math.CO2021★ 1 cited

An extension of the Lindström-Gessel-Viennot theorem

Yi-Lin Lee

Consider a weighted directed acyclic graph having an upward planar drawing. We give a formula for the total weight of the families of non-intersecting paths on with any giv…