Inbreeding, pedigree size, and the most recent common ancestor of humanity. [PDF]
Lachance J.
europepmc +1 more source
Relations for generalized Fibonacci and Tribonacci sequences [PDF]
openaire +1 more source
A simple proof for generalized Fibonacci numbers with dying rabbits
We consider the generalized Fibonacci counting problem with rabbits that become fertile at age $f$ and die at age $d$, with ...
De Prisco, Roberto
core
Effective Computation of Generalized Abelian Complexity for Pisot Type Substitutive Sequences
Generalized abelian equivalence compares words by their factors up to a certain bounded length. The associated complexity function counts the equivalence classes for factors of a given size of an infinite sequence. How practical is this notion?
Shallit, Jeffrey +5 more
core
Enhancing image security via chaotic maps, Fibonacci, Tribonacci transformations, and DWT diffusion: a robust data encryption approach. [PDF]
Hazzazi MM +5 more
europepmc +1 more source
Bifocal diffractive lenses based on the aperiodic Kolakoski sequence. [PDF]
Garmendía-Martínez A +4 more
europepmc +1 more source
Property and Application of One Class of Generalized Tribonacci Sequence
openaire +1 more source
Tribonacci-like sequences and generalized Pascal's pyramids
A well-known result of Feinberg and Shannon states that the tribonacci sequence can be detected by the so-called Pascal's pyramid. Here we will show that any tribonacci-like sequence can be obtained by the diagonals of the Feinberg's triangle associated to a suitable generalized Pascal's pyramid.
Giuseppina Anatriello +1 more
exaly +6 more sources
Using Matrix Techniques to Establish Properties of a Generalized Tribonacci Sequence
We consider the generalized Tribonacci Sequence, {V n }, defined as follows: $$ {V_n} = r{V_{n - 1}} + s{V_{n - 2}} + t{V_{n - 3}} (n \geqslant 3), $$ (1) where Vo, V1, V2 are arbitrary integers and r, s, t, are non-zero integers.
Marcellus E. Waddill
exaly +3 more sources
Related searches:
A class of generalized Tribonacci sequences applied to counting problems
Applied Mathematics and Computation, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Wojciech Florek
exaly +3 more sources

