Mike Zabrocki

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Citations	1236	512
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i10-index	34	17

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Nantel BergeronProfessor, York UniversityVerified email at yorku.ca
Anne SchillingDepartment of Mathematics, UC DavisVerified email at math.ucdavis.edu
Rosa OrellanaProfessor of MathematicsVerified email at dartmouth.edu
Franco SaliolaProfesseur de Mathématiques, Université du Québec à MontréalVerified email at uqam.ca
Chris BergPostdoc, UQAM, LaCIMVerified email at lacim.ca
Guoce XinProfessor of Mathematics, Capital Normal UniversityVerified email at cnu.edu.cn
Mark ShimozonoProfessor of Mathematics, Virginia TechVerified email at math.vt.edu
Luis SerranoQuantum Artificial Intelligence Research Scientist, Zapata ComputingVerified email at zapatacomputing.com
Thomas LamUniversity of MichiganVerified email at umich.edu
Mercedes RosasDepartamento de Álgebra, Universidad de SevillaVerified email at us.es
Christophe HohlwegUniversité du Québec à MontréalVerified email at uqam.ca
Nolan WallachProfessor Emeritus of MathematicsVerified email at ucsd.edu
Murray ElderProfessor, University of Technology SydneyVerified email at uts.edu.au
Laura ColmenarejoAssistant professor at NCSUVerified email at ncsu.edu
Michael AlbertProfessor of Computer Science, Otago UniversityVerified email at cs.otago.ac.nz
Andrew RechnitzerUniversity of British ColumbiaVerified email at math.ubc.ca
Jason BandlowGoogleVerified email at google.com
S. van WilligenburgMathematics, University of British ColumbiaVerified email at math.ubc.ca
Hugh ThomasProfessor of Mathematics, UQAMVerified email at uqam.ca
Nathan WilliamsUniversity of Texas at DallasVerified email at utdallas.edu

Mike Zabrocki

Professor Mathematics, York University

Verified email at mathstat.yorku.ca - Homepage

Mathematics Algebraic Combinatorics


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Supercharacters, symmetric functions in noncommuting variables, and related Hopf algebras M Aguiar, C André, C Benedetti, N Bergeron, Z Chen, P Diaconis, ... Advances in Mathematics 229 (4), 2310-2337, 2012	105	2012
The Hopf algebras of symmetric functions and quasisymmetric functions in non-commutative variables are free and cofree N Bergeron, M Zabrocki Journal of Algebra and Its Applications 8 (4), 581-600, 2009	88	2009
k-Schur functions and affine Schubert calculus T Lam, L Lapointe, J Morse, A Schilling, M Shimozono, M Zabrocki arXiv preprint arXiv:1301.3569 33, 219, 2013	87*	2013
A Compositional Shuffle Conjecture Specifying Touch Points of the Dyck Path J Haglund, J Morse, M Zabrocki Canadian Journal of Mathematics 64 (4), 822-844, 2012	85	2012
On the Stanley–Wilf limit of 4231-avoiding permutations and a conjecture of Arratia MH Albert, M Elder, A Rechnitzer, P Westcott, M Zabrocki Advances in Applied Mathematics 36 (2), 96-105, 2006	75	2006
Invariants and Coinvariants of the Symmetric Group in Noncommuting Variables N Bergeron, C Reutenauer, M Rosas, M Zabrocki Canadian Journal of Mathematics 60 (2), 266-296, 2008	71	2008
A lift of the Schur and Hall-Littlewood bases to non-commutative symmetric functions C Berg, N Bergeron, F Saliola, L Serrano, M Zabrocki Canadian Journal of Mathematics 66 (3), 525-565, 2014	68	2014
Indecomposable modules for the dual immaculate basis of quasi-symmetric functions C Berg, N Bergeron, F Saliola, L Serrano, M Zabrocki Proceedings of the AMS 143 (3), 991-1000, 2015	37	2015
Hall–Littlewood operators in the theory of parking functions and diagonal harmonics A Garsia, G Xin, M Zabrocki International Mathematics Research Notices 2012 (6), 1264-1299, 2012	35	2012
Grothendieck bialgebras, partition lattices and symmetric functions in noncommutative variables N Bergeron, C Hohlweg, M Rosas, M Zabrocki arXiv preprint math/0506360, 2005	34	2005
Hall–Littlewood vertex operators and generalized Kostka polynomials M Shimozono, M Zabrocki Advances in Mathematics 158 (1), 66-85, 2001	34	2001
Expressions for Catalan Kronecker products A Brown, S Van Willigenburg, M Zabrocki Pacific journal of mathematics 248 (1), 31-48, 2010	32	2010
Symmetric group characters as symmetric functions R Orellana, M Zabrocki Advances in Mathematics 390, 107943, 2021	30	2021
A module for the Delta conjecture M Zabrocki arXiv preprint arXiv:1902.08966, 2019	30	2019
A Macdonald vertex operator and standard tableaux statistics for the two-column (q, t)-Kostka coefficients M Zabrocki Electron. J. Combin 5 (1), R45, 1998	29	1998
A proof of the -variable Catalan polynomial of the Delta conjecture M Zabrocki arXiv preprint arXiv:1609.03497, 2016	25	2016
Deformed universal characters for classical and affine algebras M Shimozono, M Zabrocki Journal of Algebra 299 (1), 33-61, 2006	24	2006
Expansion of k-Schur functions for maximal k-rectangles within the affine nilCoxeter algebra C Berg, N Bergeron, H Thomas, M Zabrocki Journal of Combinatorics 3 (3), 563-589, 2012	21	2012
The Murnaghan–Nakayama rule for k-Schur functions J Bandlow, A Schilling, M Zabrocki Journal of Combinatorial Theory, Series A 118 (5), 1588-1607, 2011	21	2011
Kronecker coefficients via symmetric functions and constant term identities A Garsia, N Wallach, G Xin, M Zabrocki International Journal of Algebra and Computation 22 (3), 44 pages, 2012	18	2012

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