Il problema della capillarità su domini non regolari
Il problema di Plateau in domini illimitati
Incompressible Maxwell-Boussinesq approximation: Existence, uniqueness and shape sensitivity
Inégalité isopérimétrique en dimension 3 d'après B. Kleiner
Inégalité isopérimétrique et calibration
On montre que l’inégalité isopérimétrique pour un domaine dans le plan euclidien, la sphère de dimension 2, ou l’espace hyperbolique de dimension 2, peut s’obtenir à l’aide d’une calibration.
Inégalités isopérimétriques et intégrales de Dirichlet gaussiennes
Infinite boundary value problems for surfaces of prescribed mean curvature
Infinite periodic discrete minimal surfaces without self-intersections.
Influence of a boundary perforation on the Dirichlet energy
Instabile Flächen konstanter mittlerer Krümmung. Vortrag, gehalten auf der DMV-Tagung in Stuttgart 1971.
Instabile Flächen vorgeschriebener mittlerer Krümmung.
Instabile Minimalflächen in Riemannschen Mannigfaltigkeiten nichtpositver Schnittkrümmung.
Instability of certain capillary surfaces.
Integral distance on a Lipschitz Riemannian manifold.
Integral formulae associated with non-parameter invariant multiple integral problems of arbitrary order in the calculus of variations.
Integral functionals determined by their minima
Intégrandes normales et mesures paramétrées en calcul des variations
Interactive compromise hypersphere method and its applications
The paper focuses on multi-criteria problems. It presents the interactive compromise hypersphere method with sensitivity analysis as a decision tool in multi-objective programming problems. The method is based on finding a hypersphere (in the criteria space) which is closest to the set of chosen nondominated solutions. The proposed modifications of the compromise hypersphere method are based on using various metrics and analyzing their influence on the original method. Applications of the proposed...
Interactive compromise hypersphere method and its applications
The paper focuses on multi-criteria problems. It presents the interactive compromise hypersphere method with sensitivity analysis as a decision tool in multi-objective programming problems. The method is based on finding a hypersphere (in the criteria space) which is closest to the set of chosen nondominated solutions. The proposed modifications of the compromise hypersphere method are based on using various metrics and analyzing their influence on the original method. Applications of the proposed...
Invariant variational problems on principal bundles and conservation laws
In this work, we consider variational problems defined by -invariant Lagrangians on the -jet prolongation of a principal bundle , where is the structure group of . These problems can be also considered as defined on the associated bundle of the -th order connections. The correspondence between the Euler-Lagrange equations for these variational problems and conservation laws is discussed.