Existence and asymptotic behavior of non-linear hybrid functional differential equations including the fuzzy Caputo Nabla fractional difference.

This article considers the fuzzy nonlinear neutral Caputo-Nabla difference equation of order 0<v<1. Krasnoselski's fixed point theorem is used to provide a sufficient condition for the existence of such solutions, and the principle of contraction maps ensures the solution's uniqueness. We provide fascinating results on stability and asymptotic stability. An example has been provided to demonstrate the significance of the results. [ABSTRACT FROM AUTHOR]