Completeness and compactness in fuzzy cone metric spaces

On the Completion of Fuzzy Normed Linear Spaces in the Sense of Bag and Samanta

“…Based on the notion of fuzzy norm in the sense of Bag and Samanta, the theory of fuzzy normed linear spaces is studied systematically [8][9][10][11][12]. Moreover, some notions and properties of finite dimensional fuzzy cone normed linear spaces are discussed in [13][14][15]. Among them, Saheli [12] introduced a new I-topology on fuzzy normed linear space, and show that this I-topology is compatible with the vector structure.…”