Sums of Reciprocals of Recurrence Relations-Reference-Cited by-同舟云学术

Sums of Reciprocals of Recurrence Relations

Author:

Cui Hao¹,Cui Xiaoyu²,Davis Sophia C.³,Durmić Irfan⁴,Hu Qingcheng⁵,Liu Lisa⁶,Miller Steven J.⁷,Ren Fengping⁸,Reina Alicia Smith⁹,Sosis Eliel¹⁰

Affiliation:

1. Marc Garneau Collegiate Institute, Toronto, Ontario, M3C 1B3, Canada Email address:

2. Princeton High School, Princeton, New Jersey, 08540, USA Email address:

3. Department of Astronomy, University of Michigan, Ann Arbor, Michigan, 48109, USA Email address:

4. Department of Mathematics and Statistics, Williams College, Williamstown, Massachusetts, 01267, USA Email address:

5. Shanghai Starriver Bilingual School, Shanghai, 201108, China Email address:

6. Concord Academy, Concord, Massachusetts, 01742, USA Email address:

7. Department of Mathematics and Statistics, Williams College, Williamstown, Massachusetts, 01267, USA Email address: Email address:

8. Taft school, Watertown, Connecticut, 06795, USA Email address:

9. Mathematical Institute, University of Oxford, Oxford, United Kingdom Email address:

10. Department of Mathematics, University of Michigan, Ann Arbor, Michigan, 48109, USA Email address:

Publisher

Informa UK Limited

Link

Reference12 articles.

1. Reciprocal sums of the tribonacci numbers,;Anantakitpaisal P.;Journal of Integer Sequences,,2016

2. A.Behera and G. K.Panda On the square roots of triangular numbers Fibonacci Quart 37 (2)(1999) 98–105.

4. E.Kilic Tribonacci sequences with certain indices and their sums Ars Comb 86 (2008) 13–22.

5. On the sum of reciprocal tribonacci numbers,;Komatsu T.;Ars Comb,,2011