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Some computational formulas of mixed-convoluted sum for Fibonacci and Lucas sequences
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Abstract
In this paper, we obtain some interesting computational formulas of mixed-convolutedsum involving Fibonacci and Lucas sequences, extend some results.
참고문헌 (6)
- H. Feng, "Computational Formulas for Convoluted Generalized Fibonacciand Lucas Numbers", 41(2), pp.144~151 (2003)
- P. He, "The Multiple Sum on the Generalized Lucas Sequences", 40(2), pp.124~127 (2002)
- L. C. Hsu, "Cycle Indicator and Special Polynomials", 5, pp.179~196 (2001)
- I-Chiau Huang, "Residue Methods in Combinatorial Analysis", 226, pp.255~342 (2001)
- W. Zhang, "Some Propertities Involving the Fibonacci Numbers", 35(3), pp.225~229 (1997)
- Z. Z. Zhang, "A Note on a class of Computational Formulas Involving theMultiple Sum of Recurrence Sequences", 40(5), pp.394~398 (2002)
관련 논문AI추천
On the sequences related to Fibonacci and Lucas numbersNihal Yilmaz Ä, OzgÄ, ur대한수학회 · 대한수학회지2005 · 제42권 제1호Some relations on Lucas numbers and their sumsA. Tekcan, B. Gezer, O. Bizim장전수학회 · Advanced Studies in Contemporary Mathematics2007 · 제15권 제2호$(\pm 1)$-Invariant Sequences and Truncated Fibonacci Sequences of the Second Kind김익표, 최경식, 황석근대한수학회 · 대한수학회지2005 · 제42권 제4호SUMS OF BALANCING-LIKE SEQUENCES WITH BINOMIAL COEFFICIENTSG. K. Panda, S. S. Pradhan장전수학회 · Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집)2020 · 제23권 제3호Some Properties of (p, q) - Lucas NumberAlongkot Suvarnamani경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2016 · 제56권 제2호GENERALIZING SOME FIBONACCI-LUCAS RELATIONS박호, Jongmin Lee, Junghyun Hong대한수학회 · 대한수학회논문집2023 · 제38권 제1호
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