Pages that link to "Item:Q1656527"

The following pages link to \(C^m\) eigenfunctions of Perron-Frobenius operators and a new approach to numerical computation of Hausdorff dimension: applications in \(\mathbb R^1\) (Q1656527):

Displaying 9 items.

• \(C^m\) positive eigenvectors for linear operators arising in the computation of Hausdorff dimension (Q279703) (← links)
• Rigorous effective bounds on the Hausdorff dimension of continued fraction Cantor sets: A hundred decimal digits for the dimension of \(E_{2}\) (Q1688629) (← links)
• Hidden positivity and a new approach to numerical computation of Hausdorff dimension: higher order methods (Q2165905) (← links)
• The dimension spectrum of conformal graph directed Markov systems (Q2421282) (← links)
• Hausdorff dimensions of perturbations of a conformal iterated function system via thermodynamic formalism (Q2700582) (← links)
• Rigorous dimension estimates for Cantor sets arising in Zaremba theory (Q3295991) (← links)
• Harmonic analysis on graphs via Bratteli diagrams and path-space measures (Q5061511) (← links)
• On the dimension spectrum of infinite subsystems of continued fractions (Q5217858) (← links)
• Hausdorff dimension estimates applied to Lagrange and Markov spectra, Zaremba theory, and limit sets of Fuchsian groups (Q5872965) (← links)