In this study, a fractional mathematical model with steepest descent direction is proposed to
find optimal solutions for a class of nonlinear programming problem. In this sense, Caputo …

In this paper, a class of Nonlinear Programming problem is modeled with gradient based
system of fractional order differential equations in Caputo's sense. To see the overlap …

A conformable fractional gradient based dynamic system with a steepest descent direction is
proposed in this paper for a class of nonlinear programming problems. The solutions of the …

This paper deals with implementation of the multistage Adomian decomposition method
(MADM) to solve a class of nonlinear programming (NLP) problems, which are reformulated …

In this paper, the homotopy perturbation method (HPM) is applied to solve nonlinear
programming (NLP) problem on the basis of the fractional order differential equations …

This paper adapted a reliable treatment technique, called the fractional residual power
series, to the fractional gradient-based system in solving a class of nonlinear programming …

This paper deals with the necessary and sufficient conditions of optimality for the Mayer
problem of second-order discrete and discrete-approximate inclusions. The main problem is …

In this paper, we define the dynamic programming approach to solve quadratic
programming problem when the objective function can be written as the product of two linear …

In this paper, numerical studies for fractional differential equations (FDEs) which are
generated by optimization problem are studied using the pseudo-spectral method based …

In this study, a gradient-based dynamic system is constructed in order to solve a certain
class of optimization problems. For this purpose, the hyperbolic penalty function is used …