A Novel Approach: Neutro-Spot Topology and Its Supra Topology With Separation Axioms and Computing the Impact on COVID-19

Abstract

Neutrosophic soft set is a parametric set of uncertainty, whereas the neutrosophic soft
point is an exceptional type of it which used highly to explore the separation axioms. In this study,
the impression of neutrosophic soft topological space is stretched to a new topology which contains
neutrosophic soft points as its elements and named as neutro-spot topological space. One more
topology is defined on the complement of neutrosophic soft points which satisfies the condition of
supra topological space and named as neutro-supra spot topological space. Also, defined the
notion of interior and closure, and are approached in a different way, along with the concept of
subspace topology of such topological spaces. Some related properties have been proved and
disproved with counterexamples. Moreover, the approach to separation axioms in such spaces has
been presented with descriptive examples. The current epidemic situation discussed as a real life
application in decision making problem to detect the major impact of COVID-19 and recover them
quickly. The affected people investigated by the doctors according to their symptoms and other
medical issues. The process of solving specified in the algorithm and the estimation formula stated
for calculation. The appropriate treatment is provided for affected people as per the estimated
value.