E Özkan, M Uysal - Notes on Number Theory and Discrete …, 2022 - avesis.ebyu.edu.tr
In this work, we investigate the hyperbolic k-Jacobsthal and k-Jacobsthal–Lucas octonions. We give Binet's Formula, Cassini's identity, Catalan's identity, d'Ocagne identity, generating …
S Yasarsoy, M Acikgoz… - Journal of Analysis and …, 2018 - naturalspublishing.com
In this paper, we first consider the Jacobsthal and Jacobsthal Lucas quaternions and octonions. By making use of definitions of these sequences, we derive some novel and …
AD Godase - Notes on Number Theory and Discrete Mathematics, 2022 - nntdm.net
Binomial sums with k-Jacobsthal and k-Jacobsthal--Lucas numbers Page 1 Notes on Number Theory and Discrete Mathematics Print ISSN 1310–5132, Online ISSN 2367–8275 2022 …
N Attia - AIMS Mathematics, 2024 - researchgate.net
This paper presents a detailed procedure for determining the probability of return for random walks on Z, whose increment is given by a generalization of a well-known Fibonacci …
O Diskaya, H Menken - Journal of Contemporary Applied …, 2023 - journalcam.com
This study considers the m-order linear recursive sequences yielding some well-known sequences (such as the Fibonacci, Lucas, Pell, Jacobsthal, Padovan, and Perrin …
Ş Uygun, H Aytar - Journal of Scientific Reports-A, 2020 - dergipark.org.tr
This work is concerned with the spectral, Euclid norms of Toeplitz matrices with generalized 𝑘-Jacobsthal and k-Jacobsthal Lucas entries. 𝑘-Jacobsthal and k-Jacobsthal Lucas …
AD Godase - Communications in Mathematics and Applications, 2023 - researchgate.net
Jacobsthal and Jacobsthal-Lucas numbers are particular examples of generalized Fibonacci numbers. These numbers were first defined in the year 1996 by Horadam [4]. In …
RESUME L'étude des points periodiques sur une courbe elliptique régis par la suite de Fibonacci et de ses extensions a fait l'objet de plusieurs papiers récents. Nous nous …
HT GOLPEK, A AYTAC - Rom. J. Math. Comput. Sci, 2020 - rjm-cs.utcb.ro
Let G=(V, E) be a graph. A subset S⊆ V is a total dominating set if every vertex in V has a neighbor in S. A total dominating set S is said to be weak if every vertex v∈ V− S is adjacent …