Gregory S. Warrington, Ph.D.
Affiliations: | 2001 | Harvard University, Cambridge, MA, United States |
Area:
MathematicsGoogle:
"Gregory Warrington"Parents
Sign in to add mentor| Sara C. Billey | grad student | 2001 | Harvard | |
| (Kazhdan -Lusztig polynomials, pattern avoidance and singular loci of Schubert varieties.) | ||||
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Publications
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| Loehr NA, Warrington GS. (2019) Quasisymmetric and Schur expansions of cycle index polynomials Discrete Mathematics. 342: 113-127 |
| Warrington GS. (2017) Orthogonal bases for transportation polytopes applied to Latin squares, magic squares and Sudoku boards Linear Algebra and Its Applications. 531: 285-304 |
| Armstrong D, Loehr NA, Warrington GS. (2016) Rational Parking Functions and Catalan Numbers Annals of Combinatorics. 20: 21-58 |
| Armstrong D, Loehr NA, Warrington GS. (2015) Sweep maps: A continuous family of sorting algorithms Advances in Mathematics. 284: 159-185 |
| Cooper AS, Pikhurko O, Schmitt JR, et al. (2014) Martin Gardner's minimum no-3-in-a-line problem American Mathematical Monthly. 121: 213-221 |
| Loehr NA, Serrano LG, Warrington GS. (2013) Transition matrices for symmetric and quasisymmetric Hall-Littlewood polynomials Journal of Combinatorial Theory. Series A. 120: 1996-2019 |
| Dinitz JH, Lamken ER, Warrington GS. (2013) On the existence of three dimensional room frames and howell cubes Discrete Mathematics. 313: 1368-1384 |
| Warrington GS. (2011) Equivalence classes for the μ-coefficient of kazhdan-lusztig polynomials in S n Experimental Mathematics. 20: 457-466 |
| Egge E, Loehr NA, Warrington GS. (2010) From quasisymmetric expansions to Schur expansions via a modified inverse Kostka matrix European Journal of Combinatorics. 31: 2014-2027 |
| Warrington GS. (2010) A combinatorial version of Sylvester's four-point problem Advances in Applied Mathematics. 45: 390-394 |