id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
american_scientific_journal-5504	Mawaddaturrohmah; Sri Gemawati	Relationship of Bell’s Polynomial Matrix and k-Fibonacci Matrix	2020	10	.pdf	application/pdf	3256	133	61	[10] W Wang and T Wang “Identities via Bell matrix and Fibonacci matrix” Discrete Applied Mathematics, vol. 156, pp. 1. Introduction Bell‟s polynomial numbers are studied by mathematicians since the 19th century and are named after their inventor Eric Temple Bell in 1938[5] Bell‟s polynomial numbers are represented by for each n and kelementsof the natural number, starting from 1 and 1 [2, p 135] Bell‟s polynomial numbers can be formed into Bell‟s polynomial matrix so that each entry of Bell‟s polynomial matrix is Bell‟s polynomial number and is represented by [11].	cache/american_scientific_journal-5504.pdf	txt/american_scientific_journal-5504.txt