Pages that link to "Item:Q1668445"
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The following pages link to Besicovitch-Federer projection theorem for continuously differentiable mappings having constant rank of the Jacobian matrix (Q1668445):
Displaying 5 items.
- \(C^{1}\) mappings in \(\mathbb{R}^5\) with derivative of rank at most 3 cannot be uniformly approximated by \(C^{2}\) mappings with derivative of rank at most 3 (Q1791559) (← links)
- The Besicovitch-Federer projection theorem is false in every infinite-dimensional Banach space (Q2014283) (← links)
- Hausdorff measure of critical set for Luzin \(N\) condition (Q2208936) (← links)
- Smooth approximation of mappings with rank of the derivative at most 1 (Q2678717) (← links)
- A rank zero theorem related to the Hausdorff measure (Q2719662) (← links)
