Results 61 to 70 of about 125,910 (166)
q-GENERALIZATION OF BIPERIODIC FIBONACCI AND LUCAS POLYNOMIALS
In this paper, we de fine q-analogue of the biperiodic Fibonacci and Lucas polynomials. We obtain generating function and several properties of these polynomials. We also define q-analogue of the biperiodic incomplete Fibonacci and Lucas polynomials.
TUĞLU, NAİM +2 more
core
A two variable Lucas polynomials corresponding to hybrid Fibonacci polynomials [PDF]
Fibonacci numbers, Fibonacci polynomials in one variable, namely Catalan polynomials and Jacobsthal polynomials are recently generalized by the authors to two variables in the form of hybrid Fibonacci polynomials which exhibit many interesting ...
Shashikala, P. +2 more
core
Asymptotic Distribution of Zeros of Weighted Fibonacci Polynomials
Exploiting the relation between the classical Fibonacci polynomials {F n(z)} and a certain weighted Faber polynomials {B n(z,g)} associated with a domain E in complex plane and a weight function g(z), we define weighted Fibonacci polynomials in complex ...
He, Matthew, Ricci, Paolo E.
core +1 more source
A fast Fibonacci wavelet-based numerical algorithm for the solution of HIV-infected CD4+T cells model. [PDF]
Vivek, Kumar M, Mishra SN.
europepmc +1 more source
GENERALIZATION OF FIBONACCI POLYNOMIALS
Fibonacci polynomials are special cases of Chebyshev polynomials and have been studied on a more advanced level by many mathematicians. Fibonacci polynomials are defined by fn+1=xfn(x)+fn-1(x), n>=1 with f0(x)=0, f1(x)=1. The Fibonacci polynomials are of great importance in the study of many subjects, such as algebra, geometry, and number theory ...
OMPRAKASH SIKHWAL, DEVANSHI SIKHWAL
openaire +1 more source
Bivariate fibonacci and lucas polynomials
Bu çalışmada iki değişkenli Fibonacci ve Lucas polinomları göz önüne alınarak bu polinomlarda çeşitli düzenlemeler yapılarak, Fibonacci, Lucas, Pell, Pell-Lucas, Jacobstal, Jacobsthal-Lucas polinomları, sayıları iki değişkenli Fibonacci, Lucas ...
Atağ, Coşkun
core
Fibonacci extensions of several special polynomials, including Fibonacci-Bernoulli, Fibonacci-harmonic, Fibonacci-Euler, and Fibonacci-Hermite polynomials, have recently been studied, and numerous properties and relations of these polynomials have been ...
Fadel, Mohammed +4 more
core +1 more source
Bivariate Gaussian Fibonacci and Lucas polynomials
In this study we define and study the Bivariate Gaussian Fibonacci and Bivariate Gaussian Lucas Polynomials. We give generating function, Binet formula, explicit formula and partial derivation of these polynomials. By defining these bivariate polynomials
Gurel, E., Aşcı, Mustafa
core
Combined Pseudo-Random Sequence Generator for Cybersecurity. [PDF]
Maksymovych V +5 more
europepmc +1 more source
Simulating accurate and effective solutions of some nonlinear nonlocal two-point BVPs: Clique and QLM-clique matrix methods. [PDF]
Izadi M, Singh J, Noeiaghdam S.
europepmc +1 more source

