Results 71 to 80 of about 183 (115)
On the Domain of the Pell-Lucas Matrix in the Spaces c and c_0
Dera Natung Government College Research JournalIn this study, we introduce new Banach sequence spaces $c(\Theta), c_0(\Theta)$, defined via a regular infinite matrix $ \Theta = (\lambda_{nk})$, where \[ \Theta_{nk} = \begin{cases} \dfrac{2\lambda_k}{3\lambda_n+\lambda_{n-1}} & 0 \leq k \leq n ...
Shiva Shah
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Sign-alternating Gibonacci polynomials [PDF]
Enumerative Combinatorics and Applications, 2021 Robert G. Donnelly +3 more
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Squares in Lucas Sequences with Rational Roots
, 2005 see the abstract in the attached ...
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Pseudorandom generators based on Lucas Sequences
Ratio Mathematica, 1993 Pseudo-random sequence generators are the heart of Stream-cipher systems. This work presents some design criteria for such generators. based on innovative methods. To this aim the Lucas Sequences, reduced modulo a prime p.
A Di Porto, W Wolfowics
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Exceptional real Lucas sequences [PDF]
Pacific Journal of Mathematics, 1961 openaire +3 more sources
Fibonacci and Lucas sequences at negative indices
, 2014 This study investigate the Fibonacci and Lucas sequences at neg- ative indices. In this paper we give the formulas of F????(nk+r) and L????(nk+r) depending on whether the indices are odd or even. For this purpose we con- sider a special matrix and we give various combinatorial identities related with the Fibonacci and Lucas sequences by using the ...
Halıcı, Serpil, Akyüz, Zeynep
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A Note on the Fuzzy Leonardo Numbers
Transactions on Fuzzy Sets and SystemsIn this work, we define a new sequence denominated by fuzzy Leonardo numbers. Some algebraic properties of this new sequence are studied and several identities are established.
Elen Viviani Pereira Spreafico +2 more
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On the complex factorization of the Lucas sequence
Applied Mathematics Letters, 2011 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Durmus Bozkurt
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A generalization of Lucas polynomial sequence
Discrete Applied Mathematics, 2009 The authors consider the problem of a generalization of Lucas polynomial sequence. They obtain a generalized Lucas polynomial sequence from the lattice paths for the Delannoy numbers by allowing weights on the steps \((1,0),(0,1)\) and \((1,1)\).
Gi-Sang Cheon, Louis W Shapiro
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