Pages that link to "Item:Q519351"
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The following pages link to Topological and measure properties of some self-similar sets (Q519351):
Displaying 26 items.
- Achievement sets on the plane -- perturbations of geometric and multigeometric series (Q502016) (← links)
- On the center of distances (Q723360) (← links)
- The Lebesgue measure of some M-Cantorval (Q1633552) (← links)
- Recovering a purely atomic finite measure from its range (Q1664466) (← links)
- Levy-Steinitz theorem and achievement sets of conditionally convergent series on the real plane (Q1684727) (← links)
- On generating regular Cantorvals connected with geometric Cantor sets (Q2000374) (← links)
- On Kakeya conditions for achievement sets (Q2047394) (← links)
- Set of uniqueness for Cantorvals (Q2095507) (← links)
- A family of Cantorvals (Q2111718) (← links)
- Center of distances and central Cantor sets (Q2165006) (← links)
- Cardinal functions of purely atomic measures (Q2210798) (← links)
- Steinhaus-type property for the boundary of a convex body (Q2314860) (← links)
- Remarks on sets with small differences and large sums (Q2401821) (← links)
- Semi-fast convergent sequences and \(k\)-sums of central Cantor sets (Q2663797) (← links)
- (Q3397169) (← links)
- (Q3972226) (← links)
- Separation Properties for Self-Similar Sets (Q4311379) (← links)
- Achievement sets of conditionally convergent series (Q4565089) (← links)
- (Q4664778) (← links)
- Subsums of conditionally convergent series in finite dimensional spaces (Q5088151) (← links)
- Achievement sets of reciprocals of complete sequences (Q6132677) (← links)
- Conditions for the difference set of a central Cantor set to be a Cantorval (Q6133305) (← links)
- A naturally appearing family of Cantorvals (Q6606281) (← links)
- Achievement sets of series in \(\mathbb{R}^2\) (Q6609578) (← links)
- On the operator of center of distances between the spaces of closed subsets of the real line (Q6614453) (← links)
- Characterization of the algebraic difference of special affine Cantor sets (Q6654805) (← links)