Results 71 to 77 of about 1,789,377 (77)

Some generalizations of the Jacobsthal numbers

open access: yes, 2010
The main object of this paper is to introduce and investigate some proper- ties and relations involving sequences of numbers Fn,m(r), for m = 2, 3, 4, and r is some real number.
Gospava Djordjevic
core   +1 more source

ON k-JACOBSTHAL AND k-JACOBSTHAL-LUCAS OCTONIONS

open access: yes, 2019
In this paper, we investigate the k-Jacobsthal octonions and the k-Jacobsthal-Lucas octonions, we give the Binet formulas, generating functions and exponential generating functions of these octonions.
KILIÇ, Nayil
core   +1 more source

Generalized Jacobsthal-Narayana Numbers and Generalized Co-Jacobsthal-Narayana Numbers

open access: yes
This paper introduces two innovative third-order recurrence sequences: the generalized Jacobsthal-Narayana sequence and the co-Jacobsthal-Narayana sequence.
Soykan, Yuksel
core   +1 more source

ON SPLIT k- JACOBSTHAL AND k- JACOBSTHAL-LUCAS QUATERNIONS

open access: yes, 2019
In this paper, we investigate the split k- Jacobsthal and k- Jacobsthal-Lucas quaternions, we give the Binet formulas, generating functions and exponential generating functions of these quaternions.
Kilic, Nayil
core   +1 more source

SOME GENERALIZATIONS OF THE JACOBSTHAL NUMBERS

open access: yes, 2014
The main object of this paper is to introduce and investigate some properties and relations involving sequences of numbers Fn,m(r), for m = 2, 3, 4, and r is some real number.
Gospava B. Djordjević
core  

k-jacobsthal and k-Jacobsthal Luca numbers sums by matrix methods

open access: yes, 2019
Bu tez çalışması altı bölümden oluşmaktadır. Birinci bölümde tam sayı dizilerinin tarihçesinden ve kullanım alanlarından bahsedilmiştir. Ayrıca çalışmamız boyunca kullandığımız kaynakların literatür özetlerine yer verilmiştir.
Aydın, Tuğba
core  

PELL, PELL-LUCAS, JACOBSTHAL VE JACOBSTHAL-LUCAS POLİNOMLARI ÜZERİNE

open access: yes, 2008
Bu çalısmada Pell, Pell-Lucas, Jacobsthal ve Jacobsthal-Lucas polinomlarının karekteristik özellikleri incelenerek; bu polinomların, bilinen rekürans bagıntıları yardımıyla Binet formülleri verildi.
Aysen Tugba BİRİNCİ
core  

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