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Mersenne Numbers in Generalized Lucas Sequences
Proceedings of the Bulgarian Academy of SciencesLet $$k \geq 2$$ be an integer and let $$(L_{n}^{(k)})_{n \geq 2-k}$$ be the $$k$$-generalized Lucas sequence with certain initial $$k$$ terms and each term afterward is the sum of the $$k$$ preceding terms. Mersenne numbers are the numbers of the form $$2^a-1$$, where $$a$$ is any positive integer.
ALAN, Murat, Altassan, Alaa
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Factoriangular numbers in balancing and Lucas-balancing sequence
Boletin De La Sociedad Matematica Mexicana, 2020Sai Gopal Rayaguru +2 more
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Lebesgue structure of asymmetric Bernoulli convolution based on Jacobsthal–Lucas sequence
Random Operators and Stochastic Equations, 2020Mykola Pratsiovytyi +2 more
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The degree sequence of Fibonacci and Lucas cubes
Discrete Mathematics, 2011Sandi Klavžar +2 more
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On members of Lucas sequences which are products of factorials
Monatshefte Fur Mathematik, 2020Shanta Laishram +2 more
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Wolstenholme’s Congruence for Lucas Sequences
The American Mathematical MonthlyEmi Lycan +2 more
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