World's Best Scientists 2026 revealed!
Dae San Kim

Dae San Kim

D-Index & Metrics

Mathematics

D-Index
36
Citations
6234
World Ranking
2621
National Ranking
12

Best Publications

  • A Note on a New Type of Degenerate Bernoulli Numbers

    D. S. Kim;T. Kim

  • Daehee numbers and polynomials

    Dae San Kim;Taekyun Kim

  • Degenerate polyexponential functions and degenerate Bell polynomials

    Taekyun Kim;Dae San Kim

  • A Note on Polyexponential and Unipoly Functions

    D. S. Kim;T. Kim

  • Some identities of q-Euler polynomials arising from q-umbral calculus

    Dae San Kim;Taekyun Kim

  • A note on Changhee polynomials and numbers

    Unknown

  • Some identities of Frobenius-Euler polynomials arising from umbral calculus

    Dae San Kim;Taekyun Kim

  • A note on nonlinear Changhee differential equations

    T. Kim;D. S. Kim

  • Some identities of Bell polynomials

    Dae San Kim;Taekyun Kim

  • Degenerate r-Stirling Numbers and r-Bell Polynomials

    T. Kim;T. Kim;Y. Yao;D. S. Kim;G. W. Jang

  • Identities of symmetry for higher-order Euler polynomials in three variables (II)

    Dae San Kim;Nari Lee;Jiyoung Na;Kyoung Ho Park

  • Umbral calculus and Sheffer sequences of polynomials

    Taekyun Kim;Dae San Kim;Toufik Mansour;Seog-Hoon Rim

  • Identities involving degenerate Euler numbers and polynomials arising from non-linear differential equations

    Taekyun Kim;Dae San Kim

  • Gauss sums for symplectic groups over a finite field

    Dae San Kim

  • Some identities of extended degenerate r-central Bell polynomials arising from umbral calculus

    Taekyun Kim;Dae San Kim

  • Degenerate r-Whitney numbers and degenerate r-Dowling polynomials via boson operators

    Unknown

  • Some new identities of Frobenius-Euler numbers and polynomials

    Dae San Kim;Taekyun Kim

  • Note on the Degenerate Gamma Function

    T. Kim;D. S. Kim

  • Probabilistic Degenerate Bell Polynomials Associated with Random Variables

    Unknown

  • Degenerate polyexponential functions and type 2 degenerate poly-Bernoulli numbers and polynomials

    Taekyun Kim;Dae San Kim;Jongkyum Kwon;Hyunseok Lee

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