φ ( x ) -Tribonnaci polynomial‎, ‎numbers‎, ‎and its sum

Miguel Vivas-Cortez; Sabri T.M. Thabet; Rajiniganth  Pandurangana; Suresh  Kannan; Imed Kedim

φ ( x ) -Tribonnaci polynomial‎, ‎numbers‎, ‎and its sum

Miguel Vivas-Cortez, Sabri T.M. Thabet, Rajiniganth Pandurangana, Suresh Kannan, Imed Kedim

Research output: Contribution to journal › Article › peer-review

Abstract

This study presents a general third-order nabla difference operator that allows us to get '(x)-Tribonacci sequences, Tribonacci
numbers, and their sum using the coefficients of different trigonometric functions and their inverse. In this section,
we examined the numerical solutions and C-solutions of the phi '(x)-Tribonacci sequences for different functions. In addition,
some interesting conclusions and theorems are obtained for the sum of the terms of the Tribonacci sequence. Also, we offer
appropriate examples to show how to use MATLAB to demonstrate our results.

Original language	English
Pages (from-to)	32-44
Number of pages	13
Journal	Journal of Mathematics and Computer Science
Volume	37
Issue number	1
State	Published - Sep 2024

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https://www.isr-publications.com/jmcs/articles-14305-overlinevarphittx-tribonnaci-polynomial-numbers-and-its-sumLicense: CC BY-ND

RESULTADOS CUALITATIVOS DE ECUACIONES DIFERENCIALES FRACCIONARIAS LOCALES Y DESIGUALDADES INTEGRALES
Delgado Noboa, A. C. (PI), RANGEL OLIVEROS, Y. C. (PI), NÁPOLES VALDÉS, J. (External), VELASCO VELASCO, J. (External) & Vivas Cortez, M. J. (Di)
15/03/22 → 16/03/24
Project: Research project

Cite this

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title = "φ ( x ) -Tribonnaci polynomial‎, ‎numbers‎, ‎and its sum",

abstract = "This study presents a general third-order nabla difference operator that allows us to get '(x)-Tribonacci sequences, Tribonaccinumbers, and their sum using the coefficients of different trigonometric functions and their inverse. In this section,we examined the numerical solutions and C-solutions of the phi '(x)-Tribonacci sequences for different functions. In addition,some interesting conclusions and theorems are obtained for the sum of the terms of the Tribonacci sequence. Also, we offerappropriate examples to show how to use MATLAB to demonstrate our results.",

author = "Miguel Vivas-Cortez and Thabet, {Sabri T.M.} and Rajiniganth Pandurangana and Suresh Kannan and Imed Kedim",

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AU - Vivas-Cortez, Miguel

AU - Thabet, Sabri T.M.

AU - Pandurangana, Rajiniganth

AU - Kannan, Suresh

AU - Kedim, Imed

PY - 2024/9

Y1 - 2024/9

N2 - This study presents a general third-order nabla difference operator that allows us to get '(x)-Tribonacci sequences, Tribonaccinumbers, and their sum using the coefficients of different trigonometric functions and their inverse. In this section,we examined the numerical solutions and C-solutions of the phi '(x)-Tribonacci sequences for different functions. In addition,some interesting conclusions and theorems are obtained for the sum of the terms of the Tribonacci sequence. Also, we offerappropriate examples to show how to use MATLAB to demonstrate our results.

AB - This study presents a general third-order nabla difference operator that allows us to get '(x)-Tribonacci sequences, Tribonaccinumbers, and their sum using the coefficients of different trigonometric functions and their inverse. In this section,we examined the numerical solutions and C-solutions of the phi '(x)-Tribonacci sequences for different functions. In addition,some interesting conclusions and theorems are obtained for the sum of the terms of the Tribonacci sequence. Also, we offerappropriate examples to show how to use MATLAB to demonstrate our results.

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JO - Journal of Mathematics and Computer Science

JF - Journal of Mathematics and Computer Science

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φ ( x ) -Tribonnaci polynomial‎, ‎numbers‎, ‎and its sum

Abstract

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RESULTADOS CUALITATIVOS DE ECUACIONES DIFERENCIALES FRACCIONARIAS LOCALES Y DESIGUALDADES INTEGRALES

Cite this