Some inclusion results for the new Tribonacci-Lucas matrix

Home Page
About
Submit A Journal
Submit A Conference
Submit Paper/Book
- Submit a Preprint
- Submit a Book
Contact

Bitlis Eren University Journal of Science and Technology
Volume:11 Issue:2
Some inclusion results for the new Tribonacci-Lucas matrix

Some inclusion results for the new Tribonacci-Lucas matrix

Authors : Murat KARAKAŞ

Pages : 76-81

Doi:10.17678/beuscitech.1013596

View : 13 | Download : 11

Publication Date : 2021-12-20

Article Type : Research Paper

Abstract :The main purpose of this paper is first to establish a new regular matrix by using one of the important sequences of integer number called Tribonacci-Lucas. Also, we class this new Tribonacci-Lucas matrix with some well-known summability methods such as Riesz means, Nörlund means and Cesaro means. To do this, we show that the Tribonacci-Lucas matrix is a regular summability method and in addition to this, we give some inclusion results and finally prove that Cesaro matrix is stronger than the Tribonacci-Lucas matrix.
Keywords : Tribonacci Lucas numbers, Fibonacci numbers, Toeplitz matrix, Summability method

ORIGINAL ARTICLE URL

VIEW PAPER (PDF)

* There may have been changes in the journal, article,conference, book, preprint etc. informations. Therefore, it would be appropriate to follow the information on the official page of the source. The information here is shared for informational purposes. IAD is not responsible for incorrect or missing information.