Institut de Mathématiques de Toulouse

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19952026

most citedInverse Problem for a Curved Quantum Guide

1k citations

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Showing 2017 · math.DSShow all

5 papers · 2 filters

math.DS2017★ 2 cited

Stable manifolds of two-dimensional biholomorphisms asymptotic to formal curves

Lorena López-Hernanz, Jasmin Raissy, Javier Ribón +1

Let $F \in Diff (C^{2}, 0)$ be a germ of a holomorphic diffeomorphism and let $Γ$ be an invariant formal curve of $F$ . Assume that the restricted diffeomorphism $F ∣_{Γ}$ …

math.DS2017★ 5 cited

Quantified block gluing, aperiodicity and entropy of multidimensional SFT

Silvère Gangloff, Mathieu Sablik

It is possible to define mixing properties for subshifts according to the intensity which allows to concatenate two rectangular blocks. We study the interplay between this intensit…

math.DS2017★ 4 cited

On a three dimensional vision based collision avoidance model

Céline Parzani, Francis Filbet

This paper presents a three dimensional collision avoidance approach for aerial vehicles inspired by coordinated behaviors in biological groups. The proposed strategy aims to enabl…

math.DS2017

Irreducibility of the Picard-Fuchs equation related to the Lotka-Volterra polynomial $x^{2} y^{2} (1 - x - y)$

Lubomir Gavrilov

We prove that the Zarisky closure of the monodromy group of the polynomial $x^{2} y^{2} (1 - x - y)$ is the symplectic group $S p (4, C)$ . This shows that some previous results about…

math.DS2017★ 3 cited

Dynamics of generic 1-parameter perturbations of a vector field with a singular point of codimension k

Arnaud Chéritat, Chrisitane Rousseau

The paper describes the bifurcation diagram of germs of generic $1$ -parameter families of complex vector fields $z ˙ = ω_{ε} (z)$ on $C$ , unfolding a singular point of mul…

Stable manifolds of two-dimensional biholomorphisms asymptotic to formal curves

Quantified block gluing, aperiodicity and entropy of multidimensional SFT

On a three dimensional vision based collision avoidance model

Irreducibility of the Picard-Fuchs equation related to the Lotka-Volterra polynomial x2y2(1−x−y)

Dynamics of generic 1-parameter perturbations of a vector field with a singular point of codimension k

Irreducibility of the Picard-Fuchs equation related to the Lotka-Volterra polynomial $x^{2} y^{2} (1 - x - y)$