An introduction to intuitionistic fuzzy topological spaces

Topology has its roots in geometry and analysis. From a geometric point of view, topology was the study of properties preserved by a certain group of transformations, namely the homeomorphisms. Certain notions of topology are also abstractions of classical concepts in the study of real or complex functions. These concepts include open sets, continuity, connectedness, compactness, and metric spaces. They were a basic part of analysis before being generalized in topology.

Fuzzy Topological Spaces

This paper gives the first comprehensive account on various systems of axioms of fixed-basis, L-fuzzy topological spaces and their corresponding convergence theory. In general we do not pursue the historical development, but it is our primary aim to present the state of the art of this field. We focus on the following problems:

R.H Warren

Papers

Compactness in fuzzy topological spaces

Are Symmetric Traveling Salesman Problems Well Suited to Benchmark Some Quantum Optimization Problems?