Beiträge zur Theorie und Anwendung der Variationsrechnung. (Erster, Aufsatz) .
Bemerkungen zur Variationsrechnung.
Bemerkungen zur Variationsrechnung.
Beweis eines Lemmas der Variationsrechnung.
Beweise einiger Ergebnisse aus der Theorie der 2. Variation mehrfacher Extremalintegrale.
Bilinear spatial control of the velocity term in a Kirchhoff plate equation.
BMO regularity for one-dimensional minimizers of some Lagrange problems.
Boundary integral representations of second derivatives in shape optimization
For a shape optimization problem second derivatives are investigated, obtained by a special approach for the description of the boundary variation and the use of a potential ansatz for the state. The natural embedding of the problem in a Banach space allows the application of a standard differential calculus in order to get second derivatives by a straight forward "repetition of differentiation". Moreover, by using boundary value characerizations for more regular data, a complete boundary integral...
Boundedness and nonemptiness of solution sets for set-valued vector equilibrium problems with an application.
Calcul des variations d'après Weierstrass
Calcul sous-différentiel et calcul des variations en dimension infinie
Calculus of Variations with Classical and Fractional Derivatives
MSC 2010: 49K05, 26A33We give a proper fractional extension of the classical calculus of variations. Necessary optimality conditions of Euler-Lagrange type for variational problems containing both classical and fractional derivatives are proved. The fundamental problem of the calculus of variations with mixed integer and fractional order derivatives as well as isoperimetric problems are considered.
Camera Placement in Integer Lattices.
Caractérisation d'un espace fonctionnel intervenant en contrôle optimal
Casimir elements and optimal control
Characterization of optimal shapes and masses through Monge-Kantorovich equation
We study some problems of optimal distribution of masses, and we show that they can be characterized by a suitable Monge-Kantorovich equation. In the case of scalar state functions, we show the equivalence with a mass transport problem, emphasizing its geometrical approach through geodesics. The case of elasticity, where the state function is vector valued, is also considered. In both cases some examples are presented.
Characterization of the stability of a minimization problem associated with a particular perturbation function. (Caractérisation de la stabilité d'un problème de minimisation associé à une fonction de perturbation particulière.)
Classical solutions of linear regulator for degenerate diffusions.
Classification générique de synthèses temps minimales avec cible de codimension un et applications
Closedness of the solution mapping to parametric vector equilibrium problems.