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$q$-Analogue of Euler-Barnes' numbers and polynomials

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Abstract

Recently, Kim[2,6] has introduced an interesting Euler-Barnes' numbers and polynomials. In this paper, we construct theq-analogue of Euler-Barnes' numbers and polynomials, and inves-tigate their properties.

참고문헌 (13)

  1. "An invariant p-adic Integral associated with Daehee numbers", 13, pp.65~69 (2002)
  2. "p-adic q-integral associated with Changhee-Barnes' q-Bernoulli polyno-mials", 15 (2004)
  3. "Kummer Congruence for the Bernoulli numbers of higher order", 151, pp.589~593 (2004)
  4. "q-Riemann Zeta functions", 2004(12), pp.599~605 (2004)
  5. "Analytic continuation of multiple q-Zeta functions and their values atnegative integers", 11, pp.71~76 (2004)
  6. "On Euler-Barnes multiple zeta functions", 10, pp.261~267 (2003)
  7. "q-Volkenborn integration", 9, pp.288~299 (2002)
  8. "On p-adic q-L-functions and sums of powers", 252, pp.179~187 (2002)
  9. "Some formulae for the q-Bernoulli and Euler polynomials of higherorder", 273, pp.236~242 (2002)
  10. "A note on q-multiple Zeta function", 34, pp.643~646 (2001)
  11. "On p-adic q-Bernoulli numbers", 37, pp.27~30 (2000)
  12. "A note on Dirichlet L-series", 6, pp.161~166 (2004)
  13. "A note on the q-analogue of multiple zeta function", 8, pp.111~113 (2004)

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