Results 81 to 90 of about 254,888 (94)
Some Te-Univalent Function Subfamilies Linked to Generalized Bivariate Fibonacci Polynomials
Our present investigation is primarily motivated by the broad and impactful applications of special polynomials in geometric function theory. In particular, the generalized bivariate Fibonacci polynomials have recently attracted attention in the study of bi-univalent functions.
Cotirla Luminiţa-Ioana
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Bivariate Fibonacci and Lucas Like Polynomials
2015In this article, we study the generalized bivariate Fibonacci (GBF) and generalized bivariate Lucas (GBL) polynomials from specifying p(x,y) and q(x,y) , classical bivariate Fibonacci and Lucas polynomials ( p(x,y)=x and q(x,y)=y ). Afterwards, we obtain the some properties of the GBF and GBL polynomials.
Kocer, Emine Gokcen, Tuncez, Serife
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Identities Involving Partial Derivatives of Bivariate Fibonacci and Lucas Polynomials
The Fibonacci Quarterly, 1997Hongquan Yu, Chuanguang Liang
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Certain Subclasses of Bi-Univalent Functions Governed by Generalized Bivariate Fibonacci Polynomials
Advances in Nonlinear Variational InequalitiesWe study certain subclasses of bi-univalent and regular functions in the open unit disk that are governed by generalized bivariate Fibonacci polynomials. For these subclasses of functions, we derive initial coefficient bounds. Additionally, the Fekete-Szegö problem is handled for the elements of these subclasses. We also discuss relevant connections to
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On a New Generalization of Bivariate Fibonacci Polynomials and Their Matrix Representations
2023In this study, we introduce the concept of d-bivariate Fibonacci polynomials, which generalize the classical bivariate Fibonacci polynomials. We obtain several fundamental properties for these new polynomials including the generating function, the Binet’s formula, combinatorial identities and summation formulas. Then, we define the infinite d-bivariate
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ON THE ZEROS OF A CLASS OF BIVARIATE FIBONACCI POLYNOMIALS
Far East Journal of Mathematical Sciences (FJMS), 2018openaire +1 more source
Bivariate Fibonacci Polynomials of Order k With Statistical Applications
Annals of the Institute of Statistical Mathematics, 2011Kiyoshi Inoue, Sigeo Aki
exaly
Q-Cube Enumerator Polynomial of Fibonacci Cubes
Discrete Applied Mathematics, 2017Elif Saygi, Omer Nuri Egecioglu
exaly

