AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variational problems defined with Jumarie’s modified Riemann–Liouville derivative. The fractional basic problem of the calculus of variations with free boundary conditions is considered, as well as problems with isoperimetric and holonomic constraints
Abstract In this paper, we study the necessary and sufficient optimality conditions for problems of ...
We establish necessary optimality conditions for variational problems with a Lagrangian depending o...
This paper provides necessary and sufficient conditions of optimality for variational problems that...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
We study incommensurate fractional variational problems in terms of a generalized fractional integra...
AbstractWe prove the Euler–Lagrange fractional equations and the sufficient optimality conditions fo...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We study fractional variational problems in terms of a generalized fractional integral with Lagrangi...
This paper presents the necessary and sufficient optimality conditions for problems of the fractiona...
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...
AbstractThis paper presents the necessary and sufficient optimality conditions for problems of the f...
We prove optimality conditions for different variational functionals containing left and right Caput...
Abstract In this paper, we study the necessary and sufficient optimality conditions for problems of ...
We establish necessary optimality conditions for variational problems with a Lagrangian depending o...
This paper provides necessary and sufficient conditions of optimality for variational problems that...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
We study incommensurate fractional variational problems in terms of a generalized fractional integra...
AbstractWe prove the Euler–Lagrange fractional equations and the sufficient optimality conditions fo...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We introduce a discrete-time fractional calculus of variations. First and second order necessary opt...
We study fractional variational problems in terms of a generalized fractional integral with Lagrangi...
This paper presents the necessary and sufficient optimality conditions for problems of the fractiona...
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...
AbstractThis paper presents the necessary and sufficient optimality conditions for problems of the f...
We prove optimality conditions for different variational functionals containing left and right Caput...
Abstract In this paper, we study the necessary and sufficient optimality conditions for problems of ...
We establish necessary optimality conditions for variational problems with a Lagrangian depending o...
This paper provides necessary and sufficient conditions of optimality for variational problems that...
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