Pages that link to "Item:Q1368578"
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The following pages link to Minimizing functionals depending on surfaces and their curvatures: A class of variational problems in the setting of generalized Gauss graphs (Q1368578):
Displaying 11 items.
- A class of one-dimensional geometric variational problem with energy involving the curvature and its derivatives: a geometric measure-theoretic approach (Q931365) (← links)
- A sufficient condition for the \(C^H\)-rectifiability of Lipschitz curves (Q942978) (← links)
- On \(k\)-surfaces minimizing a functional with a convex Lagrangian in \(\mathbb{R}^ n\) (Q1184873) (← links)
- First variation formula for generalized Gauss graphs (Q1409662) (← links)
- Total roto-translational variation (Q2424849) (← links)
- A criterion for \(C^2\)-rectifiability of sets (Q2504772) (← links)
- Convex Lifting-Type Methods for Curvature Regularization (Q3300539) (← links)
- Functionals depending on curvatures (Q3970542) (← links)
- Special generalized Gauss graphs and their application to minimization of functional involving curvatures. (Q4339893) (← links)
- Curvatures, functionals, currents (Q5749875) (← links)
- On hypersurfaces in \(\mathbb{R}^{n+1}\) with integral bounds on curvature. (Q5950187) (← links)
