Pages that link to "Item:Q4664125"
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The following pages link to Riesz transforms and harmonic Lip1-capacity in Cantor sets (Q4664125):
Displaying 16 items.
- On the uniform rectifiability of AD-regular measures with bounded Riesz transform operator: the case of codimension 1 (Q483371) (← links)
- Principal values for the signed Riesz kernels of non-integer dimension (Q633926) (← links)
- The \(s\)-Riesz transform of an \(s\)-dimensional measure in \(\mathbb R^2\) is unbounded for \(1<s<2\) (Q742434) (← links)
- Cauchy independent measures and almost-additivity of analytic capacity (Q1713986) (← links)
- Null sets for the capacity associated to Riesz kernels (Q1766863) (← links)
- Unboundedness of potential dependent Riesz transforms for totally irregular measures (Q2226343) (← links)
- Principal values for Riesz transforms and rectifiability (Q2426493) (← links)
- Calderón-Zygmund capacities and Wolff potentials on Cantor sets (Q2430514) (← links)
- Riesz transforms of non-integer homogeneity on uniformly disconnected sets (Q2796085) (← links)
- On the semiadditivity of the capacities associated with signed vector valued Riesz kernels (Q2844724) (← links)
- $L^2$-norm and estimates from below for Riesz transforms on Cantor sets (Q3165247) (← links)
- The Riesz Transform of Codimension Smaller Than One and the Wolff Energy (Q3299495) (← links)
- Characterization and semiadditivity of the $\mathcal C^1$-harmonic capacity (Q3574788) (← links)
- Measures that define a compact Cauchy transform (Q4630658) (← links)
- Existence of principal values of some singular integrals on Cantor sets, and Hausdorff dimension (Q6187215) (← links)
- On the \((1/2, +)\)-caloric capacity of Cantor sets (Q6562485) (← links)
