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On the real roots of the q-Hurwitz zeta-function

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In this paper we will discuss the behaviour of the real roots of the q-Bernoulli polynomials βn,q(x) and q-Hurwitz zeta function ζq(s, x) for values of the index n by using computer.

Abstract

In this paper we will discuss the behaviour of the real roots of the q-Bernoulli polynomials βn,q(x) and q-Hurwitz zeta function ζq(s, x) for values of the index n by using computer.

참고문헌 (9)

  1. T. Kim, "Non-Archimedean integration", Advan. Stud. Contemp. Math, 7(2), pp.215~222 (2003)
  2. T. Kim, "q-Volkenborn integration", Russ. J. Math. Phys, 9, pp.288~299 (2002)
  3. T. Kim, "Generalized Carlitz’s q-Bernoulli numbers in the p-adic number field", Advan. Stud. Contemp. Math, 2(1), pp.9~19 (2000)
  4. T. Kim, "Non-Arichimedean q-integrals associated with multiple Changhee q-Bernoulli polynomials", Russ. J. Math. Phys, 10, pp.91~98 (2003)
  5. T. Kim, "Analytic continuation of multiple q-Zeta functions and their values at negative integers", Russ. J. Math. Phys, 11(1), pp.71~76 (2004)
  6. T. Kim, "On p-adic q-L-function and sums of powers", Discrete Math, 252, pp.179~187 (2002)
  7. T. Kim, "q-Riemann zeta function", Int. J. Math. Math. Sci, 9-12, pp.599~605 (2004)
  8. T. Kim, "On a q-analogue of the p-adic log gamma functions and related integrals, (English summary)", J. Number Theory, 76, pp.320~329 (1999)
  9. T. Kim, "A note on q-Volkenborn integration", Proc. Jangjeon Math. Soc, 8, pp.13~17 (2005)

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