On the fuzzy difference equation x n+1 = A+B/x n

Abstract

In this paper we study the existence the oscillatory behavior the boundedness and the asymptotic behavior of the positive solutions of the fuzzy equation x n1 A B=x n ; n 0; 1; . . . where x n is a sequence of fuzzy numbers, A, B are fuzzy numbers.

Solution of second order linear fuzzy difference equation by Lagrange's multiplier method

“…Papaschinopoulos et.al. [14,15]. Papaschinopoulos and Schinas [16] discuss the behavior and solution of some different type of fuzzy difference equations.…”

“…[14,15]. Papaschinopoulos and Schinas [16] discuss the behavior and solution of some different type of fuzzy difference equations. Papaschinopoulos and Stefanidou [17] give a description on boundedness and asymptotic behavior of the solutions of a fuzzy difference equation.…”

Solvability of the Class of Two-Dimensional Product-Type Systems of Difference Equations of Delay-Type (1, 3, 1, 1)

“…where α, p, q ∈ (0, ∞), k, l ∈ N, k = l (see, for example, [30], as well as [9,10,26] and the related references therein), as well as of the corresponding two-dimensional symmetric systems of difference equations, such as…”

Solvable Three-Dimensional Product-Type System of Difference Equations with Multipliers

“…In a series of papers, we have studied some equations and systems, which, for some values of parameters, are reduced to product-type ones (see, for example, [29], as well as [4,5,19] and the references therein). The product-type equations and systems have helped to some extent in the study of the original/general equations and systems.…”