| A q-enumeration of lozenge tilings of a hexagon with three dents T Lai Advances in Applied Mathematics 82, 23-57, 2017 | 31 | 2017 |
| Proof of Blum's conjecture on hexagonal dungeons M Ciucu, T Lai Journal of Combinatorial Theory, Series A 125, 273-305, 2014 | 30 | 2014 |
| A q-enumeration of lozenge tilings of a hexagon with four adjacent triangles removed from the boundary T Lai European Journal of Combinatorics 64, 66-87, 2017 | 25* | 2017 |
| Enumeration of hybrid domino–lozenge tilings T Lai Journal of Combinatorial Theory, Series A 122, 53-81, 2014 | 25 | 2014 |
| Enumeration of tilings of quartered Aztec rectangles T Lai Electronics Journal of Combinatorics 21 (4), P4.46, 2014 | 20 | 2014 |
| Lozenge tilings of doubly-intruded hexagons M Ciucu, T Lai Journal of Combinatorial Theory, Series A 167, 294-339, 2019 | 18 | 2019 |
| Beyond Aztec Castles: Toric Cascades in the dP3 Quiver T Lai, G Musiker Communications in Mathematical Physics 356 (3), 823-881, 2017 | 17 | 2017 |
| A new proof for the number of lozenge tilings of quartered hexagons T Lai Discrete Mathematics 338 (11), 1866-1872, 2015 | 16 | 2015 |
| New aspects of regions whose tilings are enumerated by perfect powers T Lai Electronic Journal of Combinatorics 20 (4), P31, 2013 | 15 | 2013 |
| A generalization of Aztec dragons T Lai Graphs and Combinatorics 32 (5), 1979-1999, 2016 | 13* | 2016 |
| Lozenge tilings of a halved hexagon with an array of triangles removed from the boundary T Lai SIAM Journal on Discrete Mathematics 32 (1), 783-814, 2018 | 12 | 2018 |
| Majority Digraphs T Lai, J Endrullis, LS Moss Proceeding of the AMS 144 (9), 3701-3715, 2016 | 12* | 2016 |
| Lozenge tilings of hexagons with central holes and dents T Lai Electronic Journal of Combinatorics 27 (1), P1.61, 2020 | 11 | 2020 |
| Proof of a conjecture of Kenyon and Wilson on semicontiguous minors T Lai Journal of Combinatorial Theory, Series A 161, 134-163, 2019 | 11 | 2019 |
| A simple proof for the number of tilings of quartered Aztec diamonds T Lai Electronic Journal of Combinatorics 21 (1), P1.6, 2014 | 11 | 2014 |
| A shuffling theorem for reflectively symmetric tilings T Lai Discrete Mathematics 344 (7), 112390, 2021 | 10 | 2021 |
| A shuffling theorem for lozenge tilings of doubly-dented hexagons T Lai, R Rohatgi arXiv preprint arXiv:1905.08311, 1-12, 2019 | 10 | 2019 |
| A generalization of Aztec diamond theorem, Part I T Lai Electronic Journal of Combinatorics 21 (1), P1.51, 2014 | 10 | 2014 |
| Lozenge tilings of a halved hexagon with an array of triangles removed from the boundary, part II T Lai Electronic Journal of Combinatorics 25 (4), P4.58, 2018 | 9 | 2018 |
| A Shuffling Theorem for Centrally Symmetric Tilings T Lai arXiv preprint arXiv:1906.03759, 2019 | 8 | 2019 |
Mihai CiucuIndiana UniversityVerified email at indiana.edu
