  In this article, we analyze the approximation properties of the new family of
Durrmeyer type exponential sampling operators. We derive the point-wise and
uniform approximation theorem and Voronovskaya type theorem for these
generalized family of operators. Further, we construct a convex type linear
combination of these operators and establish the better approximation results.
Finally, we provide few examples of the kernel functions to which the presented
theory can be applied along with the graphical representation.

Functional Analysis