Pages that link to "Item:Q2848713"
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The following pages link to The growth speed of digits in infinite iterated function systems (Q2848713):
Displaying 11 items.
- Hausdorff dimension of certain sets arising in Engel continued fractions (Q1661067) (← links)
- Best approximation of orbits in iterated function systems (Q2031216) (← links)
- Some exceptional sets of Borel-Bernstein theorem in continued fractions (Q2054710) (← links)
- Average frequencies of digits in infinite IFS's and applications to continued fractions and Lüroth expansions (Q2197721) (← links)
- On the growth speed of digits in Engel expansions (Q2212638) (← links)
- SOME RESULTS ON THE LARGEST PARTIAL QUOTIENT IN CONTINUED FRACTIONS (Q5086276) (← links)
- Weakly divergent partial quotients (Q5213039) (← links)
- ON POINTS WITH POSITIVE DENSITY OF THE DIGIT SEQUENCE IN INFINITE ITERATED FUNCTION SYSTEMS (Q5273452) (← links)
- Hausdorff dimension of sets with restricted, slowly growing partial quotients (Q6106032) (← links)
- Shrinking target problems in \(d\)-decaying Gauss-like iterated function systems (Q6614377) (← links)
- Geometric average of the digits with fast growth rates in \(d\)-decaying Gauss like iterated function system (Q6664130) (← links)
