S.S. Chen, Some applications of differential-difference algebra to creative telescoping,
Ph.D. Thesis, l'École Polytechnique, 2011.
S.S. Chen, How to generate all possible rational Wilf-Zeilberger pairs?
arXiv:1802.09798.
S.S. Chen, F. Chyzak, R.Y. Feng, G.F. Fu and Z.M. Li,
On the existence of telescopers for mixed hypergeometric terms, J. Symbolic Comput. 68 (2015) part 1, 1-26.
S.S. Chen, F. Chyzak, R.Y. Feng and Z.M. Li,
The existence of telescopers for hyperexponential-hypergeometric functions,
AMSS, Academia Sinica 29 (2010) 239-267.
S.S. Chen, R.Y. Feng, G.F. Fu and Z.M. Li,
On the structure of compatible rational functions,
In: Proceedings of the 36th International Symposium on Symbolic and Algebraic Computation (ISSAC'11), 91-98,
ACM New York, NY, 2011.
S.S. Chen, Q.-H. Hou, G. Labahn and R.-H. Wang,
Existence problem of telescopers: beyond the bivariate case,
Proceedings of the 2016 ACM International Symposium on Symbolic and Algebraic Computation, 167-174, ACM, New York, 2016.
S.S. Chen and M. Kauers,
Some open problems related to creative telescoping,
J. Syst. Sci. Complex. 30 (2017) 154-172.
S.S. Chen, M. Kauers and C. Koutschan,
A generalized Apagodu-Zeilberger algorithm,
ISSAC 2014---Proceedings of the 39th International Symposium on Symbolic and Algebraic Computation, 107-114, ACM, New York, 2014.
S.S. Chen and C. Koutschan, Proof of the Wilf-Zeilberger conjecture for mixed hypergeometric terms,
arXiv:1507.04840.
S.S. Chen and M.F. Singer,
Residues and telescopers for bivariate rational functions, Adv. in Appl. Math. 49(2) (2012) 111-133.
F. Chyzak, Creative telescoping for parametrised integration and summation,
Les cours du CIRM 2 (2011) 1-37.
F. Chyzak, The ABC of creative telescoping---Algorithms, bounds, complexity,
Preprint.
H. Du, H. Huang and Z.M. Li,
A q-analogue of the modified Abramov-Petkovsek reduction,
In: Advances in Computer Algebra, 105-129,
Springer Proc. Math. Stat. 226, Springer, 2018.
H. Le and Z.M. Li,
On a class of hyperexponential elements and the fast versions of Zeilberger's algorithm,
AMSS, Academia Sinica, 23 (2004) 136-150.
M. Mohammed and D. Zeilberger,
Sharp upper bounds for the orders of the recurrences output by the Zeilberger and q-Zeilberger algorithms,
J. Symbolic Comput. 39 (2005) 201-207.
C. Schneider, Symbolic summation assists combinatorics, Sém. Lothar. Combin. 56 (2007) Article B56b, 36 pp.
陈绍示, 冯如勇, 付国锋, 康劲, 多变元 q-超几何项的乘法分解,
系统科学与数学 32(8) (2012) 1019-1032.