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We exhibit an approach for the recursive formula obtained by Cereceda for the sums of powers of integers. Besides, we show that the definitions of Janjic for the Stirling numbers are consequences of the formulas of Hoppe and Quaintance-Gould.
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228-232
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- SEPI-UPIITA, Instituto Politécnico Nacional, Posgrado en Tecnología Avanzada, Av. IPN 2580, Col. Barrio la Laguna 07340, CDMX, México
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- ESIME-Zacatenco, Instituto Politécnico Nacional, Edif. 4, Col. Lindavista 07738, CDMX, México
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- ESIME-Zacatenco, Instituto Politécnico Nacional, Edif. 4, Col. Lindavista 07738, CDMX, México
author
- ESIME-Zacatenco, Instituto Politécnico Nacional, Edif. 4, Col. Lindavista 07738, CDMX, México
References
- [1] J. Quaintance, H. W. Gould, Combinatorial identities for Stirling numbers, World Scientific, Singapore (2016) Chap. 1.
- [2] V. Barrera-Figueroa, J. López-Bonilla, R. López-Vázquez, Prespacetime Journal 8(5) (2017) 572-574.
- [3] J. López-Bonilla, B. Man Tuladhar, O. Salas-Torres, Kathmandu Univ. J. of Science, Eng. & Tech. 13(1) (2017) 95-97.
- [4] J. L. Cereceda, Int. Math. Forum 9(17) (2014) 785-795.
- [5] J. López-Bonilla, R. López-Vázquez, S. Vidal-Beltrán, Prespacetime Journal 8(2) (2017) 223-225.
- [6] A. Iturri-Hinojosa, J. López-Bonilla, R. López-Vázquez, Prespacetime Journal 8(9) (2017) 1173-1175.
- [7] A. Iturri-Hinojosa, J. López-Bonilla, R. López-Vázquez, O. Salas-Torres, BAOJ Phys. 2(1) (2017) 3-5.
- [8] M. Janjic, arXiv: 0806.2366v1 [math.CO] 14 Jun 2008.
- [9] H. W. Gould, Utilitas Mathematica 61 (2002) 97-106.
- [10] W. P. Johnson, The Math. Assoc. of America 109 (2002) 217-234.
- [11] R. L. Graham, D. E. Knuth, O. Patashnik, Concrete mathematics, Addison-Wesley, Reading, MA, USA (1994) Chap. 6.
- [12] D. Knuth, Selected papers on discrete mathematics, Center for the study of language and information, Leland Stanford Junior University (2003) Chap. 4.
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article
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bwmeta1.element.psjd-8d6ec846-407f-49fe-9ad1-2cd18bb49063