Pages that link to "Item:Q294296"
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The following pages link to The Hausdorff dimension of sets of numbers defined by their \(Q\)-Cantor series expansions (Q294296):
Displaying 14 items.
- On the Hausdorff dimension of countable intersections of certain sets of normal numbers (Q259504) (← links)
- Normality preserving operations for Cantor series expansions and associated fractals. I (Q327389) (← links)
- Number theoretic applications of a class of Cantor series fractal functions. I (Q484540) (← links)
- Applications of multifractal divergence points to some sets of \(d\)-tuples of numbers defined by their \(N\)-adic expansion (Q707273) (← links)
- Hausdorff dimension of a dynamically defined set of exp<i>(z)/z</i> (Q2801981) (← links)
- (Q3076215) (← links)
- Hausdorff dimension of theM-set of λ exp(z) (Q4323165) (← links)
- Distribution measures and Hausdorff dimensions (Q4372831) (← links)
- Normality of different orders for Cantor series expansions (Q4588502) (← links)
- DESCRIPTIVE COMPLEXITY IN CANTOR SERIES (Q5100047) (← links)
- Borel complexity of sets of normal numbers via generic points in subshifts with specification (Q5114741) (← links)
- On the Hausdorff dimension faithfulness connected with $Q_{\infty}$ -expansion (Q5348105) (← links)
- Hausdorff dimension of some kind of alternating Oppenheim series expansion (Q5435813) (← links)
- Normal number constructions for Cantor series with slowly growing bases (Q5739706) (← links)