Pages that link to "Item:Q2509862"
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The following pages link to A general theorem of existence of quasi absolutely minimal Lipschitz extensions (Q2509862):
Displaying 12 items.
- Sup-inf explicit formulas for minimal Lipschitz extensions for 1-fields on \(\mathbb R^n\) (Q482755) (← links)
- Whitney-type extension theorems for jets generated by Sobolev functions (Q529229) (← links)
- Uniqueness of Lipschitz extensions: Minimizing the sup norm of the gradient (Q687182) (← links)
- Quasiminima of the Lipschitz extension problem (Q997567) (← links)
- Absolutely minimal Lipschitz extension of tree-valued mappings (Q1938422) (← links)
- Extremal extension for \(m\)-jets of one variable with range in a Hilbert space (Q2354393) (← links)
- On absolutely minimizing Lipschitz extensions and PDE \(\bigtriangleup_{\infty}(u)=0\) (Q2471302) (← links)
- Extension theorems for vector valued maps (Q2490003) (← links)
- Minimal Lipschitz extensions to differentiable functions defined on a Hilbert space (Q2655444) (← links)
- Vector-valued optimal Lipschitz extensions (Q3112439) (← links)
- (Q4320841) (← links)
- Index spaces and standard indices in metric modelling (Q5106087) (← links)
