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The soft set theory is a mathematical tool to represent uncertainty, imprecise, and
\nvagueness is often employed in solving decision making problem. It has been widely used to identify
\nirrelevant parameters and make reduction set of parameters for decision making in order to bring
\nout the optimal choices. This manuscript is designed with the concept of neutrosophic soft graph
\nstructures. We introduce the domination number of neutrosophic soft graphs and elaborate them
\nwith suitable examples by using strength of path and strength of connectedness. Moreover, some
\nremarkable properties of independent domination number, strong neighborhood domination,
\nweights of a dominated graph and strong perfect domination of neutrosophic soft graph is
\ninvestigated and the proposed concepts are described with suitable examples.