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Some identities of symmetry for stirling polynomials

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In this paper, we investigate some identities of symmetry for the Stirling polynomials which are derived from the generating function of Stirling polynomials.

Abstract

In this paper, we investigate some identities of symmetry for the Stirling polynomials which are derived from the generating function of Stirling polynomials.

참고문헌 (12)

  1. D. V. Dolgy, "Symmetry identities for the generalized higher-order q-Bernoulli polynomials under arising from -adic Volkenborn ingegral on Z_p", Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집), 17(4), pp.645~650 (2014), 장전수학회
  2. A. Erdelyi, "Higher Transcendental Functions", pp.257~ (1981), Krieger
  3. I. Gessel, "Stirling polynomials", J. comb.Theor. Series A, 24, pp.24~33 (1978)
  4. D. S. Kim, "Identities of symmetry for generalized q-Euler polynomials arising from multivariate fermionic -adic integral on Z_p", Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집), 17(4), pp.519~525 (2014), 장전수학회
  5. T. Kim, "Identities of symmetry for higher-order -Euler polynomials", Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집), 17(2), pp.161~167 (2014), 장전수학회
  6. 김대산, "Abundant symmetry for higher-order Bernoulli polynomials (I)", Advanced Studies in Contemporary Mathematics, 23(3), pp.459~479 (2013), 장전수학회
  7. D. S. Kim, "Symmetric identities of higher-order degenerate q-Euler polynomials", J. Nonlinear Sci. Appl, 9(2), pp.443~451 (2016)
  8. T. Kim, "Symmetric identities on the q-Euler polynomials of higher-order and q-Stirling numbers by the fermionic p-adic intergral on Zp", Russ. J. Math. Phys, 16(4), pp.484~491 (2009)
  9. T. Kim, "Symmetric identities for degenerate generalized Bernoulli polynomials", J. Nonlinear Sci. Appl, 9(2), pp.677~683 (2016)
  10. 김영희, "Symmetry of power sum and twisted Bernoulli polynomials", Advanced Studies in Contemporary Mathematics, 18(2), pp.127~133 (2009), 장전수학회
  11. S. Roman, "The umbral calculus, Pure and Applied Mathematics", pp.x+193~ (1984), Academic Press, Inc
  12. A. Schreiber, "Multivariate Stirling polynomials of the first and second kind", Discrete Math, 338(12), pp.2462~2484 (2015)

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