Results 91 to 100 of about 1,971,660 (140)
A Hybrid Matrix-Based Cryptographic Framework Using Multiple Linear Recurrence Sequences
In this study, we propose a matrix-based transformation framework constructed from special integer sequences, including Fibonacci, Lucas, Pell, and Jacobsthal numbers.
Sukran Uygun
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On Pell and Pell-Lucas numbers
In this work, we consider the linear recurrent sequences with constant coefficients of order 2, focusing on those defining Pell and Pell-Lucas numbers. In this context, we have examined the corresponding Binet formulas and the possibilities for a Pell or
Samia, Zikem +2 more
core
Pell or Pell–Lucas numbers as concatenations of two repdigits in base b
17 ...
Kouèssi Norbert Adédji +3 more
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Niz Pellovih brojeva zadan je početnim uvjetima \(P_1=1, P_2=2\), te rekurzivnom relacijom \(P_n=2P_{n-1}+P_{n-2}, n \geq 3\). Uz definiciju Pellovih brojeva, u radu su definirani i Pell–Lucasovi brojevi koji su s njima usko povezani.
Marić, Helena
core
On the Integral Representations of the $k$-Pell and $k$-Pell-Lucas Numbers
11 ...
Nilsrakoo, Achariya +1 more
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ON GENERALIZED LUCAS AND PELL-LUCAS SEQUENCES
In this paper, we define the generaziled Lucas sequences and the Pell-Lucas sequences. Further we give Binet-like formulas, generating function, sums formulas and some important identities which involving the generalized Lucas and Pell-Lucas ...
Tas, Zisan Kusaksiz, TAŞCI, DURSUN
core
Bu çalışmada Gauss Fibonacci ve Gauss Lucas sayıları gözönüne alınarak Gauss Pell, Gauss Pell-Lucas, Gauss Jacobsthal ve Gauss Jacobstal-Lucas sayıları tanımlanmış olup bu sayılarla ilgili bazı özellikler elde edilmiştir.
Özkan, Gül
core
Incomplete fibonaccı ve lucas p - numbers
Bu çalışmada tamamlanmamış genelleştirilmiş Fibonacci sayılarına benzer olarak tamamlanmamış Fibonacci p - sayıları tanımlandı. Ayrıca Lucas p- sayılarından yararlanarak tamamlanmamış Lucas p - sayıları tanımlandı.
Firengiz, Miraç Çetin
core
SOME LINKS OF BALANCING AND COBALANCING NUMBERS WITH PELL AND ASSOCIATED PELL NUMBERS
Links of balancing and cobalancing numbers with Pell and associated Pell numbers are established. It is proved that the nth balancing number is product of the nth Pell number and the nth associated Pell number.
G. K. Panda, Prasanta Kumar Ray
core
Some sum formulas for products of Pell and Pell-Lucas numbers [PDF]
Hasan GÖKBA ̧S, Hasan KÖSE
doaj

