Hypertext bibliography for

Positivity for special cases of $(q,t)$-Kostka coefficients and standard tableaux statsitics

by Mike Zabrocki

• [6] A. Garsia and M. Haiman, Some bigraded Sn-modules and the Macdonald q,t-Kostka coefficients, Electron. J. Combinat. V. 3 #2 (1996) pp. 561-620.
• [8] G.N. Han, Une version g\'eometrique de la construction de Kerov-Kirillov-Reshetikhin, Sèminaire Logharingien de Combinatoire, B31a, I.R.M.A. Strasbourg (1994), 71-85.
• [13] A. N. Kirillov and M. Shimozono, A generalization of the Kostka Foulkes polynomials, (preprint math.CO/9803062).
• [14] A. N. Kirillov, A. Schilling, M. Shimozono, A bijection between Littlewood-Richardson tableaux and rigged configurations, (preprint math.CO/9901037).
• [16] L. Lapointe and J. Morse, Tableaux statistics for two part Macdonald polynomials, (preprint math.CO/9812001)
• [21] S. Veigneau, ACE, an Algebraic Combinatorics Environment for the computer algebra system MAPLE, User's Reference Manual, Version 3.0, IGM 98--11, Université de Marne-la-Vallée, 1998.
• [22] M. A. Zabrocki, A Macdonald Vertex Operator and Standard Tableaux Statistics for the Two-Column $(q,t)$-Kostka Coefficients, Electron. J. Combinat. 5, R45 (1998), 46pp.