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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2020.1
- 수록면
- 13 - 24 (12page)
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The main purpose of this paper is to introduce Apostol type (p, q)-Frobenius-Genocchi numbers and polynomials of order α and inves- tigate some basic identities and properties for these polynomials and num- bers including addition theorems, difference equations, derivative proper- ties, recurrence relations. We also obtain integral representations, im- plicit and explicit formulas and relations for these polynomials and num- bers. Furthermore, we consider some relationships for Apostol type (p, q)- Frobenius-Genocchi polynomials of order α associated with (p, q)-Apostol Bernoulli polynomials, (p, q)-Apostol Euler polynomials and (p, q)-Apostol Genocchi polynomials.
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참고문헌 (21)
참고문헌 신청
L. Carlitz / 1959 / Eulerian numbers and polynomials / Appl. Math. INF. Sci 32:164~171
V. Gupta / 2016 / (p; q)-Baskakov-Kontorovich operators / Appl. Math. INF. Sci 10(4):1551~1556
V. Gupta / 2016 / Bernstein Durrmeyer operators and based on two parameters, Facta Universitatis (Nis) / Ser. Math. Inform 31(1):79~95
U. Duran / 2017 / On higher order(p; q)-Frobenius-Euler polynomials / TWMS J. Pure. Appl. Math 8(2):198~208
U. Duran / 2018 / Apostol type(p; q)-Frobenious-Euler polynomials and numbers / Kragujevac J. Math 42(4):555~567
V. Gupta / 2016 / (p; q)-Baskakov-Kontorovich operators / Appl. Math. INF. Sci 10(4):1551~1556
V. Gupta / 2016 / Bernstein Durrmeyer operators and based on two parameters, Facta Universitatis (Nis) / Ser. Math. Inform 31(1):79~95
U. Duran / 2017 / On higher order(p; q)-Frobenius-Euler polynomials / TWMS J. Pure. Appl. Math 8(2):198~208
U. Duran / 2018 / Apostol type(p; q)-Frobenious-Euler polynomials and numbers / Kragujevac J. Math 42(4):555~567
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