Add to ORKGConsider the problem of estimating the minimum entropy of pseudoAnosov maps on a surface of genus g with n punctures. We determine the behaviour of this minimum number for a certain large subset of the (g, n) plane, up to a multiplicative constant. In particular it has been shown that for fixed n, this minimum value behaves as 1g, proving what Penner speculated in 1991
Abstract. This note is a survey of recent results surrounding the minimum dilatation problem for pse...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...
We investigate the relation between the topological entropy of pseudo-Anosov maps on surfaces with p...
We prove a new lower bound for the dilatation of an arbitrary pseudo‐Anosov map on a surface of genu...
We prove a new lower bound for the dilatation of an arbitrary pseudo‐Anosov map on a surface of genu...
30 pages, 6 figures. amsart style. To appear in Annales de l'Institut Fourier. Added one reference i...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
33 pages, 4 figuresInternational audienceWe prove that the dilatation of any pseudo-Anosov homeomorp...
For a closed orientable surface $\Sigma_g$ of genus $g\ge 2$, we give an upper bound for the least d...
For a closed orientable surface $\Sigma_g$ of genus $g\ge 2$, we give an upper bound for the least d...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
For a pseudo-Anosov homeomorphism f on a closed surface of genus g greater of equals to 2, for which...
Abstract. Thanks to a recent result by Jean-Marc Schlenker, we establish an explicit linear inequali...
Abstract. This note is a survey of recent results surrounding the minimum dilatation problem for pse...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...
We investigate the relation between the topological entropy of pseudo-Anosov maps on surfaces with p...
We prove a new lower bound for the dilatation of an arbitrary pseudo‐Anosov map on a surface of genu...
We prove a new lower bound for the dilatation of an arbitrary pseudo‐Anosov map on a surface of genu...
30 pages, 6 figures. amsart style. To appear in Annales de l'Institut Fourier. Added one reference i...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
33 pages, 4 figuresInternational audienceWe prove that the dilatation of any pseudo-Anosov homeomorp...
For a closed orientable surface $\Sigma_g$ of genus $g\ge 2$, we give an upper bound for the least d...
For a closed orientable surface $\Sigma_g$ of genus $g\ge 2$, we give an upper bound for the least d...
We prove that in the non-orientable setting, the minimal stretch factor of a pseudo-Anosov homeomorp...
For a pseudo-Anosov homeomorphism f on a closed surface of genus g greater of equals to 2, for which...
Abstract. Thanks to a recent result by Jean-Marc Schlenker, we establish an explicit linear inequali...
Abstract. This note is a survey of recent results surrounding the minimum dilatation problem for pse...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...
Let S be a Riemann surface of type (p, n) with 3p + n > 4 that contains at least one puncture a. Let...