Add to ORKGWe study incommensurate fractional variational problems in terms of a generalized fractional integral with Lagrangians depending on classical derivatives and generalized fractional integrals and derivatives. We obtain necessary optimality conditions for the basic and isoperimetric problems, transversality conditions for free boundary value problems, and a generalized Noether type theorem
International audienceWe study dynamic minimization problems of the calculus of variations with gene...
In this paper, the necessary and sufficient conditions of optimality for variational problems with C...
AbstractWe prove the Euler–Lagrange fractional equations and the sufficient optimality conditions fo...
We study fractional variational problems in terms of a generalized fractional integral with Lagrangi...
We prove multidimensional integration by parts formulas for generalized fractional derivatives and i...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
This brief presents a general unifying perspective on the fractional calculus. It brings together re...
This paper presents the necessary and sufficient optimality conditions for problems of the fractiona...
AbstractThis paper presents the necessary and sufficient optimality conditions for problems of the f...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
We obtain necessary optimality conditions for variational problems with a Lagrangian depending on a ...
This paper presents the necessary and sufficient optimality conditions for fractional variational p...
Main results and techniques of the fractional calculus of variations are surveyed. We consider varia...
AbstractThis paper presents the Euler–Lagrange equations for fractional variational problems with mu...
Fractional (or non-integer) differentiation is an important concept both from theoretical and applic...
International audienceWe study dynamic minimization problems of the calculus of variations with gene...
In this paper, the necessary and sufficient conditions of optimality for variational problems with C...
AbstractWe prove the Euler–Lagrange fractional equations and the sufficient optimality conditions fo...
We study fractional variational problems in terms of a generalized fractional integral with Lagrangi...
We prove multidimensional integration by parts formulas for generalized fractional derivatives and i...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
This brief presents a general unifying perspective on the fractional calculus. It brings together re...
This paper presents the necessary and sufficient optimality conditions for problems of the fractiona...
AbstractThis paper presents the necessary and sufficient optimality conditions for problems of the f...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
We obtain necessary optimality conditions for variational problems with a Lagrangian depending on a ...
This paper presents the necessary and sufficient optimality conditions for fractional variational p...
Main results and techniques of the fractional calculus of variations are surveyed. We consider varia...
AbstractThis paper presents the Euler–Lagrange equations for fractional variational problems with mu...
Fractional (or non-integer) differentiation is an important concept both from theoretical and applic...
International audienceWe study dynamic minimization problems of the calculus of variations with gene...
In this paper, the necessary and sufficient conditions of optimality for variational problems with C...
AbstractWe prove the Euler–Lagrange fractional equations and the sufficient optimality conditions fo...