Skip to content
akaturk Academic measurement

OpenAlex topic

Advanced Mathematical Identities

This page lists works and academicians tagged with an OpenAlex topic. It is not a YÖKSİS primary or secondary field.

OpenAlex 1,897 works 63 author topics

Works

1,897 works

  1. YÖKSİS SJR Q2 JCR Q2 OpenAlex top 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. 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…

  3. YÖKSİS SJR Q1 JCR Q1 OpenAlex top 1% OpenAlex 99.8%

    No abstract yet.

  4. YÖKSİS SJR Q2 JCR Q3 OpenAlex top 1% OpenAlex 99.7%

    No abstract yet.

  5. OpenAlex 80.6%

    No abstract yet.

  6. YÖKSİS SJR Q2 JCR Q1 OpenAlex 80.8%

    No abstract yet.

  7. YÖKSİS SJR Q2 JCR Q3 OpenAlex top 1% OpenAlex 99.0%

    No abstract yet.

  8. YÖKSİS SJR Q2 JCR Q3 OpenAlex top 1% OpenAlex 99.0%

    No abstract yet.

  9. YÖKSİS SJR Q2 JCR Q1 OpenAlex top 1% OpenAlex 99.8%

    No abstract yet.

  10. YÖKSİS SJR Q2 JCR Q1 OpenAlex top 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. 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. 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…

Academicians

63 academicians