Pages that link to "Item:Q2746893"
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The following pages link to Topological and geometrical properties of mappings with summable Jacobian in Sobolev classes. I (Q2746893):
Displaying 17 items.
- Differentiability in the Sobolev space \(W^{1,n-1}\) (Q406691) (← links)
- Lower semicontinuity of mappings with bounded \((\theta, 1)\)-weighted \((p,q)\)-distortion (Q511332) (← links)
- Local invertibility in Sobolev spaces with applications to nematic elastomers and magnetoelasticity (Q524302) (← links)
- Capacity estimates, Liouville's theorem, and singularity removal for mappings with bounded \((p,q)\)-distortion (Q901901) (← links)
- A topological aspect of Sobolev mappings (Q1349267) (← links)
- Extremal length for quasiregular mappings on Heisenberg groups. (Q1406984) (← links)
- Topological properties of mappings from the Sobolev classes with summable Jacobian (Q1594209) (← links)
- Basics of the quasiconformal analysis of a two-index scale of spatial mappings (Q1734969) (← links)
- Liouville type theorems for mappings with bounded (co)-distortion (Q1864235) (← links)
- Luzin's condition (N) and Sobolev mappings (Q1932679) (← links)
- Mappings with bounded \((P,Q)\)-distortion on Carnot groups (Q1957955) (← links)
- Composition operators on Sobolev spaces and Neumann eigenvalues (Q2007941) (← links)
- Invertibility of Orlicz-Sobolev maps (Q2080564) (← links)
- Orlicz-Sobolev nematic elastomers (Q2309749) (← links)
- An extension of Reshetnyak's Theorem (Q4256185) (← links)
- (Q4328592) (← links)
- On invertibility of Sobolev mappings (Q5198588) (← links)
