Search Results - Vytnova, Polina

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  1. 1
    Zeros of the Selberg zeta function for symmetric infinite area hyperbolic surfaces

    Zeros of the Selberg zeta function for symmetric infinite area hyperbolic surfaces by Pollicott, Mark, Vytnova, Polina

    Published in Geometriae dedicata
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  2. 2
    Hausdorff dimension of Gauss–Cantor sets and two applications to classical Lagrange and Markov spectra

    Hausdorff dimension of Gauss–Cantor sets and two applications to classical Lagrange and Markov spectra by Matheus, Carlos, Moreira, Carlos Gustavo, Pollicott, Mark, Vytnova, Polina

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  3. 3
    Uniform lower bounds on the dimension of Bernoulli convolutions

    Uniform lower bounds on the dimension of Bernoulli convolutions by Kleptsyn, V., Pollicott, M., Vytnova, P.

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  4. 4
    Zeros of the Selberg zeta function for symmetric infinite area hyperbolic surfaces

    Zeros of the Selberg zeta function for symmetric infinite area hyperbolic surfaces by Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  5. 5
    Accurate bounds on Lyapunov exponents for expanding maps of the interval

    Accurate bounds on Lyapunov exponents for expanding maps of the interval by Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  6. 6
    Hausdorff dimension of the Apollonian gasket

    Hausdorff dimension of the Apollonian gasket by Vytnova, Polina, Wormell, Caroline

    Published in arXiv.org
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  7. 7
    Groups, drift and harmonic measures

    Groups, drift and harmonic measures by Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  8. 8
    The Bowen\(\unicode{x2013}\)Series coding and zeros of zeta functions

    The Bowen\(\unicode{x2013}\)Series coding and zeros of zeta functions by Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  9. 9
    Hausdorff dimension estimates applied to Lagrange and Markov spectra, Zaremba theory, and limit sets of Fuchsian groups

    Hausdorff dimension estimates applied to Lagrange and Markov spectra, Zaremba theory, and limit sets of Fuchsian groups by Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  10. 10
    How many inflections are there in the Lyapunov spectrum?

    How many inflections are there in the Lyapunov spectrum? by Jenkinson, Oliver, Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  11. 11
    On the graph of the dimension function of the Lagrange and Markov spectra

    On the graph of the dimension function of the Lagrange and Markov spectra by Matheus, Carlos, Moreira, Carlos Gustavo, Vytnova, Polina

    Published in arXiv.org
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  12. 12
    Uniform lower bounds on the dimension of Bernoulli convolutions

    Uniform lower bounds on the dimension of Bernoulli convolutions by Kleptsyn, Victor, Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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  13. 13
    Hausdorff dimension of Gauss--Cantor sets and two applications to classical Lagrange and Markov spectra

    Hausdorff dimension of Gauss--Cantor sets and two applications to classical Lagrange and Markov spectra by Matheus, Carlos, Moreira, Carlos Gustavo, Pollicott, Mark, Vytnova, Polina

    Published in arXiv.org
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