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OpenAlex konusu

Advanced Combinatorial Mathematics

Bu sayfa OpenAlex konu etiketine göre çalışmaları ve o konuda görünen akademisyenleri listeler. YÖKSİS temel alan / yan dal değildir.

OpenAlex 1.387 eser 70 yazar konusu

Çalışmalar

1.387 eser

  1. On the generalized Apostol type Frobenius Euler polynomials 2013
    YÖKSİS SJR Q2 JCR Q2 OpenAlex üst %1 OpenAlex 100.0%

    The aim of this paper is to derive some new identities related to the Frobenius-Euler polynomials. We also give relation between the generalized Frobenius-Euler polynomials and the generalized Hurwitz-Lerch zeta function at negative integers. Furthermore, our results give generalized Carliz’s results which are associa…

  2. Surgery on Contact 3-Manifolds and Stein Surfaces 2004
    OpenAlex üst %10 OpenAlex 93.4%

    Özet henüz yok.

  3. A note on the Frobenius-Euler numbers and polynomials associated with Bernstein polynomials 2012

    The present paper deals with Bernstein polynomials and Frobenius-Euler numbers and polynomials. We apply the method of generating function and fermionic p-adic integral representation on Zp, which are exploited to derive further classes of Bernstein polynomials and Frobenius-Euler numbers and polynomials. To be more p…

  4. A unified presentation of the generating functions of the generalized Bernoulli, Euler and Genocchi polynomials 2010
    YÖKSİS SJR Q1 JCR Q1 OpenAlex üst %1 OpenAlex 99.8%

    Özet henüz yok.

  5. On the norms of circulant matrices with the Fibonacci and Lucas numbers 2004
    OpenAlex 61.3%

    Özet henüz yok.

  6. Invariants of contact structures from open books 2008
    SJR Q1 JCR Q1 OpenAlex üst %10 OpenAlex 98.7%

    In this note we define three invariants of contact structures in terms of open books supporting the contact structures. These invariants are the support genus (which is the minimal genus of a page of a supporting open book for the contact structure), the binding number (which is the minimal number of binding component…

  7. A unified presentation of three families of generalized Apostol type polynomials based upon the theory of the umbral calculus and the umbral algebra 2013
    YÖKSİS SJR Q2 JCR Q3 OpenAlex üst %1 OpenAlex 99.0%

    Özet henüz yok.

  8. A unified presentation of three families of generalized Apostol type polynomials based upon the theory of the umbral calculus and the umbral algebra 2013
    YÖKSİS SJR Q2 JCR Q3 OpenAlex üst %1 OpenAlex 99.0%

    Özet henüz yok.

  9. Novel identities involving Genocchi numbers and polynomials arising from applications of umbral calculus 2014
    YÖKSİS SJR Q2 JCR Q1 OpenAlex üst %1 OpenAlex 99.8%

    Özet henüz yok.

  10. A Study on the fermionic p-adic q-integral representation on associated with weighted q-Bernstein and q-Genocchi polynomials 2011
    YÖKSİS SJR Q2 JCR Q1 OpenAlex üst %1 OpenAlex 100.0%

    We consider weighted q‐Genocchi numbers and polynomials. We investigated some interesting properties of the weighted q‐Genocchi numbers related to weighted q‐Bernstein polynomials by using fermionic p‐adic integrals on ℤp.

  11. The generalized Binet formula representation and sums of the generalized order k Pell numbers 2006
    YÖKSİS SJR Q2 JCR Q3 OpenAlex 85.1%

    In this paper we give a new generalization of the Pell numbers in matrix representation. Also we extend the matrix representation and we show that the sums of the generalized order-$k$ Pell numbers could be derived directly using this representation. Further we present some identities, the generalized Binet formula an…

  12. The generalized Binet formula representation and sums of the generalized order k Pell numbers 2006
    YÖKSİS SJR Q2 JCR Q3 OpenAlex 85.1%

    In this paper we give a new generalization of the Pell numbers in matrix representation. Also we extend the matrix representation and we show that the sums of the generalized order-$k$ Pell numbers could be derived directly using this representation. Further we present some identities, the generalized Binet formula an…

Akademisyenler

70 akademisyen