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Article Rigidity and trace properties of divergence-measure vector fields
Leonardi, Gian Paolo and Saracco, Giorgio. "Rigidity and trace properties of divergence-measure vector fields" Advances in Calculus of Variations, vol. , no. , 2020. https://doi.org/10.1515/acv-2019-0094
Objective Advances in Calculus of Variations publishes high quality original research focusing on that part of calculus of variation and related applications which combines tools and methods from partial differential equations with geometrical techniques.
existence and regularity for minimizers and critical points
variational methods for partial differential equations
geometrical aspects of calculus of variation: minimal surfaces, harmonic mappings, geometrically motivated flows, curvature equations, quasi-conformal mappings
applications of variational methods to non-linear elasticity, free boundary problems, general relativity