ერთი კლასის სამართი ფუნქციონალურ-დიფერენციალური განტოლების სენსიტიური ანალიზი

For the controlled functional-differential equation with the one constant delay in the phase coordinates carried out the sensitivity analysis or the analytic relation between solutions of the origin equation and the equation obtained by perturbation of the initial data.
Under the initial data we imply a collection of the delay parameter, the initial and control functions. The main part of the increment of solution (the first variation) is presented in the linear with respect to initial data, the effects of perturbation are revealed. The form of equation and initial conditions is established , which satisfies the first variation of general equation and economic growth model. The analytic form approximate solution of the perturbed equation is established. For illustration an example is considered.