Pages that link to "Item:Q528873"

The following pages link to Fine properties of functions from Hajłasz-Sobolev classes \(M_\alpha^p\), \(p > 0\). I: Lebesgue points (Q528873):

Displaying 8 items.

• Fine properties of functions from Hajłasz-Sobolev classes \(M_\alpha^p\), \(p > 0\). II: Lusin's approximation (Q528882) (← links)
• Hausdorff dimension of Lebesgue sets for \(W \alpha p\) classes on metric spaces (Q635540) (← links)
• The rate of convergence of Steklov means on metric measure spaces and Hausdorff dimension (Q650398) (← links)
• Hausdorff measures and Lebesgue points for the Sobolev classes \(W_{\alpha }^p\), \(\alpha > 0\), on spaces of homogeneous type (Q1033965) (← links)
• Generalized Lebesgue points for Hajłasz functions (Q1755696) (← links)
• Differentiability of logarithmic Besov functions in terms of capacities (Q2097360) (← links)
• On the continuity of best approximations by constants on balls in metric measure spaces (Q2191958) (← links)
• Approximation and quasicontinuity of Besov and Triebel–Lizorkin functions (Q2960438) (← links)