AbstractWe propose q-versions of some basic concepts of continuous variational calculus such as the Euler–Lagrange equation and its applications to the isoperimetric, Lagrange and optimal control problems (“the maximum principle”), and also to the Hamilton systems and commutation equations
AbstractWe develop a calculus of variations for functionals which are defined on a set of non-differ...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
Discrete variational principles and Hamilton-Jacobi theory for mechanical systems and optimal contro...
AbstractWe propose q-versions of some basic concepts of continuous variational calculus such as the ...
AbstractWe introduce the variational calculus on q-nonuniform lattices. In particular, we discuss th...
AbstractWe bring a new approach to the study of quantum calculus and introduce the q-symmetric varia...
We develop a new variational calculus based in the general quantum difference operator recently intr...
In this paper, we introduce the transversality conditions of optimal control problems formulated wit...
In this paper, we consider a generalization of variational calculus which allows us to consider in t...
We study problems of the calculus of variations and optimal control within the framework of time sca...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
A. Blaquiere: Quelques aspects geometriques des processus optimaux.- C. Castaing: Quelques problemes...
Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction...
AbstractProblems in the Calculus of Variations can be viewed as multistage decision problems of a co...
The calculus of variations is used to find functions that optimize quantities expressed in terms of ...
AbstractWe develop a calculus of variations for functionals which are defined on a set of non-differ...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
Discrete variational principles and Hamilton-Jacobi theory for mechanical systems and optimal contro...
AbstractWe propose q-versions of some basic concepts of continuous variational calculus such as the ...
AbstractWe introduce the variational calculus on q-nonuniform lattices. In particular, we discuss th...
AbstractWe bring a new approach to the study of quantum calculus and introduce the q-symmetric varia...
We develop a new variational calculus based in the general quantum difference operator recently intr...
In this paper, we introduce the transversality conditions of optimal control problems formulated wit...
In this paper, we consider a generalization of variational calculus which allows us to consider in t...
We study problems of the calculus of variations and optimal control within the framework of time sca...
AbstractWe prove necessary optimality conditions, in the class of continuous functions, for variatio...
A. Blaquiere: Quelques aspects geometriques des processus optimaux.- C. Castaing: Quelques problemes...
Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction...
AbstractProblems in the Calculus of Variations can be viewed as multistage decision problems of a co...
The calculus of variations is used to find functions that optimize quantities expressed in terms of ...
AbstractWe develop a calculus of variations for functionals which are defined on a set of non-differ...
Abstract: We give a proper fractional extension of the classical calculus of variations. Necessary o...
Discrete variational principles and Hamilton-Jacobi theory for mechanical systems and optimal contro...
DOI
Add to ORKG