We prove higher-order Euler-Lagrange and DuBois-Reymond stationary conditions to fractional action-like variational problems. More general fractional action-like optimal control problems are also considered
This paper concerns an N-order problem in the calculus of variations of minimizing the functional ζb...
Fractional operators play an important role in modelling nonlocal phenomena and problems involving c...
We investigate Optimal Control Problems (OCP) for fractional systems involving fractional-time deriv...
Abstract: We prove higher-order Euler-Lagrange and DuBois-Reymond stationary conditions to fractiona...
We study problems of the calculus of variations and optimal control within the framework of time sca...
The purpose of this study is to present necessary conditions for calculus of variations problems, w...
The aim of this work is to study several problems of the calculus of variations, where the dynamics...
This paper provides necessary and sufficient conditions of optimality for variational problems that...
We consider fractional isoperimetric problems of calculus of variations with double integrals via th...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We derive Euler-Lagrange-type equations for fractional action-like integrals of the calculus of vari...
Doutoramento em MatemáticaEstudamos problemas do cálculo das variações e controlo óptimo no contexto...
summary:In this paper, by using the classical control theory, the optimal control problem for fracti...
AbstractIn this paper we apply the classical control theory to a fractional diffusion equation in a ...
This brief presents a general unifying perspective on the fractional calculus. It brings together re...
This paper concerns an N-order problem in the calculus of variations of minimizing the functional ζb...
Fractional operators play an important role in modelling nonlocal phenomena and problems involving c...
We investigate Optimal Control Problems (OCP) for fractional systems involving fractional-time deriv...
Abstract: We prove higher-order Euler-Lagrange and DuBois-Reymond stationary conditions to fractiona...
We study problems of the calculus of variations and optimal control within the framework of time sca...
The purpose of this study is to present necessary conditions for calculus of variations problems, w...
The aim of this work is to study several problems of the calculus of variations, where the dynamics...
This paper provides necessary and sufficient conditions of optimality for variational problems that...
We consider fractional isoperimetric problems of calculus of variations with double integrals via th...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We derive Euler-Lagrange-type equations for fractional action-like integrals of the calculus of vari...
Doutoramento em MatemáticaEstudamos problemas do cálculo das variações e controlo óptimo no contexto...
summary:In this paper, by using the classical control theory, the optimal control problem for fracti...
AbstractIn this paper we apply the classical control theory to a fractional diffusion equation in a ...
This brief presents a general unifying perspective on the fractional calculus. It brings together re...
This paper concerns an N-order problem in the calculus of variations of minimizing the functional ζb...
Fractional operators play an important role in modelling nonlocal phenomena and problems involving c...
We investigate Optimal Control Problems (OCP) for fractional systems involving fractional-time deriv...