On sets minimizing their weighted length in uniformly convex separable Banach spaces (original) (raw)

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Minsum Location Extended to Gauges and to Convex Sets

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Djairo Guedes De Figueiredo

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A comparison principle for minimizers

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Topological equivalence of some variational problems involving distances

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Variational problems concerning length distances in metric spaces

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A Haar-Rado type theorem for minimizers in Sobolev spaces

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Existence theorems in the calculus of variations

Elvira Mascolo

Journal of Differential Equations, 1987

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Energy-minimal Principles in Geometric Function Theory

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An existence result for optimal obstacles

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C1,1-regularity of constrained area minimizing hypersurfaces

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Existence of Minimizers for NonLevel Convex Supremal Functionals

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A porosity result in convex minimization

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Abstract and Applied Analysis, 2005

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Variational principles in Banach spaces and their parametrizations

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Regularity of quasi-minimizers on metric spaces

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manuscripta mathematica, 2001

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Functionals defined on measures and applications to non equi-uniformly elliptic problems

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Annali di Matematica Pura ed Applicata, 1991

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Nonexistence of variational minimizers related to a quasilinear singular problem in metric measure spaces

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H�lder continuity of local minimizers of vectorial integral functionals

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The strong Ekeland variational principle, the strong Drop theorem and applications

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Journal of Mathematical Analysis and Applications, 1988

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New lower semicontinuity results for nonconvex functionals defined on measures

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Nonlinear Analysis: Theory, Methods & Applications, 1990

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Local Properties of Riesz Minimal Energy Configurations and Equilibrium Measures

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