Fixed-Point Theorems in Fuzzy Normed Linear Spaces for Contractive Mappings with Applications to Dynamic-Programming

The aim of this paper is to provide new ways dealing with dynamic programming using a context newly proven results about fixed-point problems in linear spaces endowed fuzzy norm. In our paper, the general framework set normed as they are defined by N?d?ban and Dzitac. When completeness required, we will use George Veeramani (G-V) setup, which, for purposes, consider be more suitable than Grabiec-completeness. As an important result work, give original proof version Banach’s principle on particular setup spaces, variant Jungck’s theorem same proved G-V-complete paving way future developments various fields within framework, where application makes proper example. uniqueness almost every problem necessary, theorems represent tool achieving that goal.