- [1]G. Xin, C. Zhang, Y. Zhou, Y. Zhong.The constant term algebra of type A: The structure.Advances in Mathematics, 2025
- [2]G. Xin, Y. Zhou, Symmetric function generalizations of the q-Baker--Forrester ex-conjecture and Selberg-type integrals.Trans. Amer. Math. Soc., 2024, 377 (6) : 4303--4363.
- [3]Y. Zhou.The AFLT q-Morris constant term identity.Adv. Appl. Math., 2023, 147: 102506.
- [4]Y. Zhou.On the q-Dyson orthogonality problem.Adv. Appl. Math., 2021, 130: 102224.
- [5]Y. Zhou.A recursion for a symmetric function generalization of the q-Dyson constant term identity.J. Combin. Theory Ser. A, 2021, 182: 105475.
- [6]Y. Zhou.A symmetric function generalization of the Zeilberger--Bressoud q-Dyson theorem.Proc. Amer. Math. Soc., 2021, 149: 2319--2331.
- [7]Y. Zhou, J. Lu, H. Fu.Leading coefficients of Morris type constant term identities.Adv. Appl. Math., 2017, 87: 24--42.
- [8]G. Xin, Y. Zhou.A Laurent series proof of the Habsieger--Kadell q-Morris identity.Electron. J. Combin., 2014, 21: P3.
- [9]G. Xin, Y. Zhou.Residue reduced form of a rational function as an iterated Laurent series.Electro. J. Combin., 2013, 20: P47.
- [10]Y. Zhou.On Kadell’s two conjectures for the q-Dyson product.Electro. J. Combin., 2011, 18: P2.
- [11]L. Lv, G. Xin, Y. Zhou.A family of q-Dyson style constant term identities.J. Combin. Theory Ser. A, 2009, 116: 12--29.
- [12]I. M. Gessel, L. Lv, G. Xin, Y. Zhou.A unified elementary approach to the Dyson, Morris, Aomoto, and Forrester constant terms.J. Combin. Theory Ser. A, 2008, 115: 1417--1435.
- [13]L. Lv, G. Xin, Y. Zhou.Two coefficients of the Dyson product.Electro. J. Combin., 2008, 15: R36.
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