Notes on the q-Stirling numbers of second kind

T. Kim, D.-W. Park and Y. S. Ro
Notes on Number Theory and Discrete Mathematics, ISSN 1310-5132
Volume 7, 2001, Number 3, Pages 87—90
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Authors and affiliations

T. Kim
Institute of Science Education
Kongju National University, Kongju 314-701, S. Korea

D.-W. Park
Department of Mathematics Education
Kongju National University, Kongju 314-701, S. Korea

Y. S. Ro
Department of Mathematics Education
Kongju National University, Kongju 314-701, S. Korea

Keywords

  • q-Stirling numbers
  • Stirling number
  • binomial coefficients

AMS Classification

  • 11B68

References

  1. L. Carlitz, q-Bernoulli numbers and polynomials. Duke Math. J. 15 (1948), 987-1000.
  2. K. Conrad, A q-analogue of Mahler expansion, Adv. Math. 153 (2000), 185-230.
  3. T. Kim and S.H.Rim, A note on q-integral and q-series, Advan. Stud. Contemp. Math. 2 (2000), 37-45.
  4. T. Kim, Sums products of q-Bemoulli numbers, Arch. Math. 76 (2001), 190-195.
  5. T. Kim et als, On multivariate p-adic q-integrals, J. Phys. A 34 (2001).
  6. T. Kim, On p-adic q-L-functions and sums of powers, Discrete Math. (2001).
  7. T. Kim, A note on p-adic q-Dedekind sums, Computes Rend. Acad. Bulga. Sci. (2001).
  8. T. Kim, On explicit formulas of p-adic q-L-functions, Kyushu J. Math. 48 (1994), 73-86.
  9. T. Kim, Multiple zeta values, Di zeta values and their application, Lecture Notes in Number Theory (Kyungnam Univ.). (1998), 31-95.

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Cite this paper

Kim, T., Park, D.-W. & Ro, Y. S. (2001). Notes on the q-Stirling numbers of second kind. Notes on Number Theory and Discrete Mathematics, 7(3), 87-90.

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