Can Kizilates

According to our database, Can Kizilates authored at least 11 papers between 2018 and 2024.

Collaborative distances:

• Dijkstra number of four.
• Erdős number of four.

2024

On linear algebra of r-Hankel and r-Toeplitz matrices with geometric sequence.

Baijuan Shi, Can Kizilates

J. Appl. Math. Comput., October, 2024

On Certain Properties of Parametric Kinds of Apostol-Type Frobenius-Euler-Fibonacci Polynomials.

Hao Guan, Waseem Ahmad Khan, Can Kizilates, Cheon Seoung Ryoo

Axioms, June, 2024

A new generalization of the Frank matrix and its some properties.

Baijuan Shi, Can Kizilates

Comput. Appl. Math., February, 2024

New Properties and Matrix Representations on Higher-Order Generalized Fibonacci Quaternions with q-Integer Components.

Can Kizilates, Wei-Shih Du, Nazlihan Terzioglu, Ren-Chuen Chen

Axioms, 2024

2023

Some Explicit Properties of Frobenius-Euler-Genocchi Polynomials with Applications in Computer Modeling.

Noor Alam, Waseem Ahmad Khan, Can Kizilates, Sofian Obeidat, Cheon Seoung Ryoo, Nabawia Shaban Diab

Symmetry, July, 2023

On (p,q)-Fibonacci and (p,q)-Lucas Polynomials Associated with Changhee Numbers and Their Properties.

Chuanjun Zhang, Waseem Ahmad Khan, Can Kizilates

Symmetry, March, 2023

On Generalized Bivariate (p,q)-Bernoulli-Fibonacci Polynomials and Generalized Bivariate (p,q)-Bernoulli-Lucas Polynomials.

Hao Guan, Waseem Ahmad Khan, Can Kizilates

Symmetry, March, 2023

2022

On r-min and r-max matrices.

Can Kizilates, Nazlihan Terzioglu

J. Appl. Math. Comput., December, 2022

2019

A Closed Formula for the Horadam Polynomials in Terms of a Tridiagonal Determinant.

Feng Qi, Can Kizilates, Wei-Shih Du

Symmetry, 2019

New Families of Three-Variable Polynomials Coupled with Well-Known Polynomials and Numbers.

Can Kizilates, Bayram Çekim, Naim Tuglu, Taekyun Kim

Symmetry, 2019

2018

New Families Of Generating Functions For q-Fibonacci And The Related Polynomials.

Can Kizilates, Bayram Çekim

Ars Comb., 2018