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Your search keyword '"Kurt, Burak"' showing total 5 results
Start Over Author "Kurt, Burak" Topic mathematical analysis
5 results on '"Kurt, Burak"'

1. Recurrence Relations On The Generelizad Poly-Genocchi Polynomials.

Author

Kurt, Burak and Bilgic, Secil

Subjects
NUMERICAL analysis, POLYNOMIALS, BERNOULLI polynomials, MATHEMATICAL analysis, MATHEMATICAL formulas
Abstract

In this work, we introduce and investigate poly-Genocchi numbers and polynomials. We give recurrence relations for the poly-Genocchi numbers. Also, we prove a relation between multi-poly-Genocchi polynomial and multi-poly-Bernoulli polynomial. [ABSTRACT FROM AUTHOR]

Published
2017
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2. Poly-Frobenius-Euler Polynomials.

Author

KURT, Burak

Subjects
EULER equations, POLYNOMIALS, MATHEMATICAL formulas, NUMERICAL analysis, MATHEMATICAL analysis
Abstract

Hamahata [3] defined poly-Euler polynomials and the generalized poly-Euler polynomials. He proved some relations and closed formulas for the poly-Euler polynomials. By this motivation, we define poly-Frobenius-Euler polynomials. We give some relations for this polynomials. Also, we prove the relationships between poly-Frobenius-Euler polynomials and Stirling numbers of the second kind. [ABSTRACT FROM AUTHOR]

Published
2017
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3. Some identities on the second kind Bernoulli polynomials of order α and second kind Euler polynomials of order α.

Author

Kurt, Burak

Subjects
*BERNOULLI polynomials, *EULER polynomials, *IDENTITIES (Mathematics), *MATHEMATICAL proofs, *MATHEMATICS theorems, *MATHEMATICAL analysis
Abstract

In this study, we gave some relations on the second kind Bernoulli polynomials and the second kind Euler polynomials. We proved two theorems on the second kind Bernoulli polynomials. Also, we gave some relations between the second kind Bernoulli polynomials and the second kind Euler polynomials. [ABSTRACT FROM AUTHOR]

Published
2012
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4. Some Identities on the Generalized q-Bernoulli, q-Euler, and q-Genocchi Polynomials.

Author

Daeyeoul Kim, Kurt, Burak, and Kurt, Veli

Subjects
*GENERALIZATION, *BERNOULLI polynomials, *EULER polynomials, *MATHEMATICAL analysis, *POLYNOMIALS
Abstract

Mahmudov (2012, 2013) introduced and investigated some q-extensions of the q-Bernoulli polynomials 픅(ɑ) n,q(x, y) of order ɑ, the q- Euler polynomials E n,q(ɑ)(x, y) of order ɑ, andthe q-Genocchi polynomials G n,q(ɑ)(x, y) of order ɑ. In this paper, we give some identities for픅(ɑ) n,q(x, y), Gn,q(ɑ)(x, y), and En,q(ɑ)(x, y) and the recurrence relations between these polynomials. This is an analogous result to the q-extension of the Srivastava-Pint'er addition theorem in Mahmudov (2013). [ABSTRACT FROM AUTHOR]

Published
2013
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