J. Haglund - Concepedia

Author

J. Haglund

University of Pennsylvania

Also Known As

Haglund, J., Haglund, Jim, J. Haglund, Jennifer Haglund, Jim Haglund

Publications

1.7K

Citations

H-Index

Concepts

All Affiliations

University of Pennsylvania University of California San Diego Wake Forest University University of California, Berkeley University of British Columbia

About

J. Haglund is an author at University of Pennsylvania specializing in discrete mathematics, functional analysis, and representation theory.

Top Concepts

#	Concept	H-Index	Publications	Citations
1	Engineering	2	2	89
2	Business	1	1	27
3	Language Studies	1	1	47
4	Linguistics	1	1	47
5	Combinatorial Optimization	1	1	27

J. Haglund

Publications

1.3K

Citations

H-Index

Page 1

	Year	Citations
A combinatorial formula for the character of the diagonal coinvariants J. Haglund, Mark Haiman, Nicholas A. Loehr, Duke Mathematical Journal Macdonald PolynomialsSymmetric FunctionSchubert CalculusRepresentation TheoryAnalytic Combinatorics	2005	284
A proof of the q,t-Catalan positivity conjecture Adriano M. Garsia, J. Haglund Discrete Mathematics Analytic CombinatoricsAlgebraic CombinatoricsT-catalan Positivity ConjectureGeometry Of Number	2002	145
Conjectured statistics for the q,t-Catalan numbers J. Haglund Advances in Mathematics Conjectured StatisticsAnalytic Number TheoryAnalytic CombinatoricsEnumerative CombinatoricsDiscrete Mathematics	2003	99
A Combinatorial Formula for Nonsymmetric Macdonald Polynomials J. Haglund, Mark Haiman, Nicholas A. Loehr American Journal of Mathematics Nonsymmetric Macdonald PolynomialsSymmetric FunctionNew FormulaAnalytic CombinatoricsAlgebraic Combinatorics	2008	99
Quasisymmetric Schur functions J. Haglund, K. Luoto, Sarah Mason, Journal of Combinatorial Theory Series A Symmetric FunctionGeneralized FunctionRepresentation TheoryQuasisymmetric Schur FunctionsFunctional Analysis	2009	96
A conjectured combinatorial formula for the Hilbert series for diagonal harmonics J. Haglund, Nicholas A. Loehr Discrete Mathematics Spectral TheoryEngineeringRiemann-hilbert ProblemConjectured Combinatorial FormulaHilbert Series	2005	72
Stable multivariate Eulerian polynomials and generalized Stirling permutations J. Haglund, Mirkó Visontai European Journal of Combinatorics Stirling PermutationsAnalytic CombinatoricsAlgebraic CombinatoricsDiscrete MathematicsSymbolic Method (Combinatorics)	2012	71
A combinatorial model for the Macdonald polynomials J. Haglund Proceedings of the National Academy of Sciences	2004	63
A positivity result in the theory of Macdonald polynomials Adriano M. Garsia, J. Haglund Proceedings of the National Academy of Sciences Macdonald PolynomialsCommutative AlgebraBijective CombinatoricsCatalan NumberAnalytic Number Theory	2001	56
A combinatorial formula for non-symmetric Macdonald polynomials J. Haglund, Mark Haiman, Nicholas A. Loehr ArXiv.org Symmetric FunctionNew FormulaNon-symmetric Macdonald PolynomialsEnumerative CombinatoricsAlgebraic Combinatorics	2006	53

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