The main goal of the paper is to approximate two types inverse problems for conformable heat equation (or called parabolic with operator); as follows, we considered cases: right hand side such that F x , t and id="M2"> = φ...

in many infeasible linear programs it is important to construct it to a feasible problem with a minimum pa-rameters changing corresponding to a given nonnegative vector. this paper defines a new inverse problem, called “inverse feasible problem”. for a given infeasible polyhedron and an n-vector a minimum perturba-tion on the parameters can be applied and then a feasible polyhedron is concluded.