The aim of the present analysis is to implement a relatively recent computational algorithm,
reproducing kernel Hilbert space, for obtaining the solutions of systems of first-order, two …

The aim of the present analysis is to implement a relatively recent computational algorithm,
reproducing kernel Hilbert space, for obtaining the solutions of systems of first-order, two …

In this paper, we present a computational method for solving optimal control problems and
the controlled Duffing oscillator. This method is based on state parametrization. In fact, the …

In this paper, we propose a new approach for solving fractional partial differential equations,
which is very easy to use and can also be applied to equations of other types. The main …

This article studies the second-order time discretization and finite element approximation of
a class of bilinear parabolic optimal control problems with Neumann boundary conditions …

This paper shows how mathematical methods can be implemented to formulate guidelines
for clinical testing and monitoring of HIV/AIDS disease. First, a mathematical model for HIV …

In this study, we consider a nonsmooth optimal control problem. First, we convert this
problem into the corresponding smooth optimal control problem using a practical …

In this paper, an efficient Legendre pseudospectral approach for the accurate solution of
nonlinear quasi bang-bang optimal control problems (OCPs) is investigated. In this …

Although we usually would like to work with exact systems, most of the real world systems
are nonlinear with uncertain parameters. In this paper, we propose AVK (AV Kamyad) …

In this paper, a new approach using linear combination property of intervals and
discretization is proposed to solve a class of nonlinear optimal control problems, containing …