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Identities of symmetry for higher-order -Euler polynomials

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Identities of symmetry for higher-order -Euler polynomials

Abstract

Identities of symmetry for higher-order -Euler polynomials

참고문헌 (13)

  1. S. Araci, "Explicit formulas involving q-Euler numbers and polyno-mials", Abstr. Appl. Anal, pp.11~ (2012)
  2. I. N.. Cangul, "ON THE HIGHER-ORDER w-q-GENOCCHI NUMBERS", Advanced Studies in Contemporary Mathematics, 19(1), pp.39~57 (2009), 장전수학회
  3. 김대산, "Identities of symmetry for higher-order Euler polynomials in three variables (I)", Advanced Studies in Contemporary Mathematics, 22(1), pp.51~74 (2012), 장전수학회
  4. T. Kim, "Symmetry p-adic invariant integral on Zp for Bernoulli and Euler polynomials", J. Difference Equ. Appl, 14(12), pp.1267~1277 (2008)
  5. T. Kim, "Symmetry of power sum polynomials and multivariate fermionic p-adic invariant integral on Zp", Russ. J. Math. Phys, 16(1), pp.93~96 (2009)
  6. T. Kim, "Barnes-type multiple q-zeta functions and q-Euler polynomials", J. Phys. A, 43(25), pp.11~ (2010)
  7. T. Kim, "An identity of the symmetry for the Frobenius-Euler polynomials associated with the fermionic p-adic invariant q-integrals on Zp", Rocky Mountain J. Math, 41(1), pp.239~247 (2011)
  8. 김영희, "Symmetry of power sum and twisted Bernoulli polynomials", Advanced Studies in Contemporary Mathematics, 18(2), pp.127~133 (2009), 장전수학회
  9. H. Ozden, "A note on p -adic q -Euler measure", Advanced Studies in Contemporary Mathematics, 14(2), pp.233~240 (2007), 장전수학회
  10. S. H. Rim, "On the modified q-Euler numbers of higher order with weight", Advanced Studies in Contemporary Mathematics, 22(1), pp.93~98 (2012), 장전수학회
  11. Y. Simsek, "Identities associated with generalized Stirling type numbers and Eulerian type polynomials", Math. Comput. Appl, 18(3), pp.251~263 (2013)
  12. Yilmaz Simsek, "INTERPOLATION FUNCTIONS OF THE EULERIAN TYPE POLYNOMIALS AND NUMBERS", Advanced Studies in Contemporary Mathematics, 23(2), pp.301~308 (2013), 장전수학회
  13. H. J. H. Tuenter, "A symmetry of power sum polynomials and Bernoulli numbers", Amer. Math. Monthly, 108(3), pp.258~261 (2001)

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