Sufficient conditions and duality for multiobjective variational problems with generalized B-invexity
Sufficient Conditions for Elliptic Problem of Optimal Control in Rn in Orlicz Sobolev Spaces
Sufficient conditions for elliptic problem of optimal control in in Orlicz-Sobolev space.
Sufficient conditions for elliptic problem of optimal control in .
Sufficient conditions for infinite-horizon calculus of variations problems
Sufficient conditions for infinite-horizon calculus of variations problems
After a brief survey of the literature about sufficient conditions, we give different sufficient conditions of optimality for infinite-horizon calculus of variations problems in the general (non concave) case. Some sufficient conditions are obtained by extending to the infinite-horizon setting the techniques of extremal fields. Others are obtained in a special qcase of reduction to finite horizon. The last result uses auxiliary functions. We treat five notions of optimality. Our problems are essentially motivated...
Sufficient conditions for Lagrange, Mayer, and Bolza optimization problems.
Sufficient conditions of optimality for multiobjective optimization problems with γ-paraconvex data
We study multiobjective optimization problems with γ-paraconvex multifunction data. Sufficient optimality conditions for unconstrained and constrained problems are given in terms of contingent derivatives.
Sufficient optimality conditions and semi-smooth newton methods for optimal control of stationary variational inequalities
In this paper sufficient second order optimality conditions for optimal control problems subject to stationary variational inequalities of obstacle type are derived. Since optimality conditions for such problems always involve measures as Lagrange multipliers, which impede the use of efficient Newton type methods, a family of regularized problems is introduced. Second order sufficient optimality conditions are derived for the regularized problems...
Sufficient optimality conditions and semi-smooth newton methods for optimal control of stationary variational inequalities
In this paper sufficient second order optimality conditions for optimal control problems subject to stationary variational inequalities of obstacle type are derived. Since optimality conditions for such problems always involve measures as Lagrange multipliers, which impede the use of efficient Newton type methods, a family of regularized problems is introduced. Second order sufficient optimality conditions are derived for the regularized problems...
Sufficient optimality conditions for a bang--singular extremal in the minimum time problem
Sufficient optimality conditions for multivariable control problems
We study optimal control problems for partial differential equations (focusing on the multidimensional differential equation) with control functions in the Dirichlet boundary conditions under pointwise control (and we admit state - by assuming weak hypotheses) constraints.
Superlinear elliptic systems with distributed and boundary controls
Sur la résolution des problèmes géométriques par le calcul des variations
Sur le contrôle ponctuel de systèmes hyperboliques ou du type Petrowski
Sur l'ellipsoïde de volume minimum parmi ceux dans lesquels un certain nombre de sections centrales ont des aires données
Sur quelques questions de calcul des variations
Sur quelques questions du calcul des variations
Sur un point du calcul des variations
Sur un problème d'optimisation ou la contrainte porte sur la fréquence fondamentale