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On Generalized Jacobsthal and Jacobsthal–Lucas Numbers


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[1] D. Bród, On a two-parameter generalization of Jacobsthal numbers and its graph interpretation, Ann. Univ. Mariae Curie-Skłodowska Sect. A 72 (2018), no. 2, 21–28. Search in Google Scholar

[2] D. Bród, On a new Jacobsthal–type sequence, Ars Combin. 150 (2020), 21–29. Search in Google Scholar

[3] G.B. Djordjević, Some generalizations of the Jacobsthal numbers, Filomat 24 (2010), no. 2, 143–151. Search in Google Scholar

[4] S. Falcon, On the k-Jacobsthal numbers, American Review of Mathematics and Statistics 2 (2014), no. 1, 67–77. Search in Google Scholar

[5] S. Halici and M. Uysal, A study on some identities involving (sk, t)-Jacobsthal numbers, Notes Number Theory Discrete Math. 26 (2020), no. 4, 74–79. Search in Google Scholar

[6] A.F. Horadam, Jacobsthal representation numbers, Fibonacci Quart. 34 (1996), no. 1, 40–54. Search in Google Scholar

[7] D. Jhala, K. Sisodiya, and G.P.S. Rathore, On some identities for k-Jacobsthal numbers, Int. J. Math. Anal. (Ruse) 7 (2013), no. 12, 551–556. Search in Google Scholar

[8] F. Köken and D. Bozkurt, On the Jacobsthal–Lucas numbers by matrix method, Int. J. Contemp. Math. Sci. 3 (2008), no. 33, 1629–1633. Search in Google Scholar

[9] N.J.A. Sloane, The On-Line Encyclopedia of Integer Sequences. Avaliable at https://oeis.org/book.html. Search in Google Scholar

[10] A. Szynal-Liana, A. Włoch, and I. Włoch, On generalized Pell numbers generated by Fibonacci and Lucas numbers, Ars Combin. 115 (2014), 411–423. Search in Google Scholar

[11] A.A. Wani, P. Catarino, and S. Halici, On a study of (s, t)-generalized Pell sequence and its matrix sequence, Punjab Univ. J. Math. (Lahore) 51 (2019), no. 9, 17–32. Search in Google Scholar

eISSN:
2391-4238
Język:
Angielski
Częstotliwość wydawania:
2 razy w roku
Dziedziny czasopisma:
Mathematics, General Mathematics