|
[1] L. Carlitz, q-Bernoulli numbers and polynomials, Duke Math. J. 15 (1948), 987-1000.
[2] C. C. Chen and K. M. Koh, Principles and Techniques in Combinatorics, World Scientific Publishing Co., Inc., River Edge, New Jersey, 1992.
[3] L. Comtet, Advanced Combinatorics, D. Reidel Publishing Co., Dordrecht, The Netherlands, 1974.
[4] R. B. Corcino, Some theorems on generalized Stirling numbers, Ars Combin. 60 (2001), 273-286.
[5] R. B. Corcino, On p, q-binomial coefficients, Integers: Electronic J. Combinatorial Number Theory 8(1) (2008), #A29.
[6] R. B. Corcino and C. Barrientos, Some theorems on the q-analogue of generalized Stirling numbers and the combinatorics of 0-1 tableaux, Bulletin of the Malaysian Mathematical Sciences Society, Malaysia, submitted.
[7] R. B. Corcino, L. C. Hsu and E. L. Tan, Combinatorial and statistical applications of generalized Stirling numbers, J. Math. Res. Exposition 21(3) (2001), 337-343.
[8] R. B. Corcino, L. C. Hsu and E. L. Tan, A q-analogue of generalized Stirling numbers, Fibonacci Quart. 44(2) (2006), 154-165.
[9] H. W. Gould, The q-Stirling numbers of the first and second kinds, Duke Math. J. 28 (1961), 281-289.
[10] L. C. Hsu and P. J.-S. Shiue, A unified approach to generalized Stirling numbers, Adv. in Appl. Math. 20(3) (1998), 366-384.
[11] P. Leroux, Reduced matrices and q-log-concavity properties of q-Stirling numbers, J. Combin. Theory Ser. A 54(1) (1990), 64-84.
[12] A. de Médicis and P. Leroux, Generalized Stirling numbers, convolution formulas and p, q-analogues, Canad. J. Math. 47(3) (1995), 474-499.
[13] J. B. Remmel and M. L. Wachs, Rook theory, generalized Stirling numbers and -analogues, Electron. J. Combin. 11(1) (2004), #R84. |