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On generalized degenerate type Euler polynomials

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On generalized degenerate type Euler polynomials

Abstract

On generalized degenerate type Euler polynomials

참고문헌 (15)

  1. M. Masjed-Jamei, "A New Type of Euler Polynomials and Numbers", Mediterranean Journal of Mathematics, 15, pp.138~ (2018)
  2. Carlitz, L., "Degenerate Stirling, Bernoulli and Eulerian numbers", Utilitas Math, 15, pp.51~88 (1979)
  3. Carlitz, L., "A degenerate Staudt-Clausen theorem", Arch. Math. (Basel), 7, pp.28~33 (1956)
  4. Comtet, L., "Advanced combinatorics. The art of finite and infinite expansions", pp.xi~343 (1974), D. Reidel Pubfishing Co
  5. Goubi, M., "On a generalized family of Euler-Genocchi polynomials", Integers, 21, pp.A48~A60 (2021)[DOI]
  6. Kim, B. M, "Degenerate Changhee-Genocchi numbers and polynomials", J. Inequal. Appl, pp.294~303 (2017)[DOI]
  7. Kim, D. S., "Some new formulas of complete and incomplete degenerate Bell polynomials", Adv. Difference Equ, pp.326~335 (2021)[DOI]
  8. Kim, D. S, "A note on a new type of degenerate Bernoulli numbers", Russ. J. Math. Phys, 27(2), pp.227~235 (2020)
  9. Kim, T, "Some properties of degenerate complete and partial Bell polynomials", Adv. Difference Equ, pp.304~315 (2021)[DOI]
  10. Kim, T, "On type 2 degenerate Bernoulli and Euler polynomials of complex variable", Adv. Difference Equ, pp.490~ (2019)
  11. Kim, T., "On generalized degenerate Euler-Genocchi polynomials", arXiv:2208.07549, ~
  12. Jang, G.-W, "A note on type 2 degenerate Euler and Bernoulli polynomials", 29(1), pp.147~159 (2019)[DOI]
  13. Kim, T., "A note on degenerate Genocchi and poly-Genocchi numbers and polynomials", Journal of Inequalities and Applications, 2020, pp.110~ (2020)
  14. Kim, T, "On some degenerate differential and degenerate difference operators", Russ. J. Math. Phys, 29(1), pp.37~46 (2022)
  15. Kim, T., "On degenerate central complete Bell polynomials", Appl. Anal. Discrete Math, 13(3), pp.805~818 (2019)

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