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Jérôme Buzzi's | Mathematical Ramblings

Mathematical Ramblings

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Jérôme Buzzi's | Mathematical Ramblings | jbuzzi.wordpress.com Reviews
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Jérôme Buzzi's | Mathematical Ramblings | jbuzzi.wordpress.com Reviews

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1

Teaching | Jérôme Buzzi's

https://jbuzzi.wordpress.com/teaching

Ecole polytechnique, MAT551). Introduction aux systèmes dynamiques (Université Paris-Sud, M2R). Analyse réelle et complexe (Ecole polytechnique, MAT 331, François Golse, Yves Laszlo, Claude Viterbo):. Distribution, analyse de Fourier (Ecole polytechnique, MAT431, François Golse). Voir aussi le complément. Indications pour le DM: texte. Eléments d’Analyse et d’Algèbre (Ecole polytechnique, MAT331, Pierre Colmez):. This page has the following sub pages. Systèmes dynamiques, géométrie et théorie des nombres.

2

Plus jamais ça, encore une fois | Jérôme Buzzi's

https://jbuzzi.wordpress.com/2015/07/11/plus-jamais-ca-encore-une-fois

Laquo; Serveurs SVN. Plus jamais ça, encore une fois. July 11, 2015 by jbuzzi. Vous êtes à présent sous la protection des forces des Nations unies… Je ne vous abandonnerai jamais. Général Philippe Morillon, commandant de la force de protection des Nations-Unies, mars 1993. Dans les jours qui suivent leur abandon par le contingent onusien, le 11 juillet 1995, 8.000 hommes et garçons sont exécutés par les forces serbes sous le commandemant du général Mladic. Leave a Reply Cancel reply.

3

CV etc. | Jérôme Buzzi's

https://jbuzzi.wordpress.com/formal-stuff

This is a test. Leave a Reply Cancel reply. Enter your comment here. Fill in your details below or click an icon to log in:. Address never made public). You are commenting using your WordPress.com account. ( Log Out. You are commenting using your Twitter account. ( Log Out. You are commenting using your Facebook account. ( Log Out. You are commenting using your Google account. ( Log Out. Notify me of new comments via email. Continuity of the entropy. Higher dimensional subshifts of finite type.

4

Practical | Jérôme Buzzi's

https://jbuzzi.wordpress.com/practical-matters

Email: jerome.buzzi AT math.u-psud.fr. Phone: 33 1 69 15 79 49. Fax: 33 1 69 15 63 48. Email: sectop AT math.u-psud.fr. How to come to my office. My office is on the ground floor of Building no. 430, nearly across the main Mathematics Building (no. 425). It is number 17. See on the left: the entrance to the building, the stairs with the lobby on its immediate right, the first leg of the corridor and the second one with my door, the second beyond the fire door. Some Hotels Used by Visitors. Hotel Pierre N...

5

Serveurs SVN | Jérôme Buzzi's

https://jbuzzi.wordpress.com/2015/07/03/serveurs-svn

Laquo; Décroissance exponentielle des corrélations pour le flot du billard de Sinaï. Plus jamais ça, encore une fois. July 3, 2015 by jbuzzi. Subversion (SVN) est un outil informatique qui permet de gérer la collaboration sur des documents et en particulier des textes. Il automatise (jusqu’à un certain point! Quelques serveurs publics que je connais:. Les services numériques de la PLM. Au département de mathématiques d’Orsay, le serveur FOSA. La forge Enseignement supérieur et Recherche. 2 Then create on...

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A Chinese new year greeting~ | Area 777

https://conan777.wordpress.com/2012/01/23/a-chinese-new-year-greeting

Chasing dreams from mathematics to the real world. Carlos Matheus' blog. Guangbo Xu's blog. Ken Baker's blog. M@ Kahle's blog. Terry Tao's blog. Last page of sketchbook…. Year of 2015 – life in the strange world of consulting. Recent progress on the Imagineering quest. A posthumous paper: Random Methods in 3-manifolds. Progress update: Painting, drawing etc. 11/25/2013. Mathematics, with Imagination – a course proposal. Progress in painting: 08/172013-09/17/2013. A train track on twice punctured torus.

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Dynamics of the Weil-Petersson flow: basic geometry of the Weil-Petersson metric II | Weblog

https://pfzhang.wordpress.com/2015/07/02/dynamics-of-the-weil-petersson-flow-basic-geometry-of-the-weil-petersson-metric-ii

Discussions (mainly my notes) related to Dynamics. Dynamics of the Weil-Petersson flow: basic geometry of the Weil-Petersson metric II. In the first post. Of this series, we planned to discuss in the third and fourth posts the proof of the following ergodicity criterion for geodesic flows in incomplete negatively curved manifolds of Burns-Masur-Wilkinson:. I) the universal cover $latex {M}&fg=000000$ of $latex {N}&fg=000000$ is geodesically convex. 7,622 more words. July 2, 2015 at 5:12 am. Leave a Reply...

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Dynamics of the Weil-Petersson flow: basic geometry of the Weil-Petersson metric I | Weblog

https://pfzhang.wordpress.com/2015/07/02/dynamics-of-the-weil-petersson-flow-basic-geometry-of-the-weil-petersson-metric-i

Discussions (mainly my notes) related to Dynamics. Dynamics of the Weil-Petersson flow: basic geometry of the Weil-Petersson metric I. Today we will define the Weil-Petersson (WP) metric on the cotangent bundle of the moduli spaces of curves and, after that, we will see that the WP metric satisfies the first three items of the. Of Burns-Masur-Wilkinson (stated as Theorem 3 in the previous post. 7,184 more words. July 2, 2015 at 5:11 am. Under Uncategorized. No Comments. Or leave a trackback: Trackback URL.

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Perron–Frobenius theorem | Weblog

https://pfzhang.wordpress.com/2015/05/23/perron-frobenius-theorem

Discussions (mainly my notes) related to Dynamics. Today I attended a lecture given by Vaughn Climenhaga. He presented a proof of the following version of Perron–Frobenius theorem:. Be the set of probability vectors,. Be a stochastic matrix with positive entries. Then. 8211;there is a positive probability. Therefore there exists some point. 2) Suppose on the contrary that there exists. That is also fixed by. Fixes every vector in the plane. In particular the points on. 3) We use the norm. Dynamics of the...

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Some notes | Weblog

https://pfzhang.wordpress.com/2015/04/18/some-notes-2

Discussions (mainly my notes) related to Dynamics. Be a complete manifold,. Be the set of compact/closed subsets of $M$. Let. Be a complete metric space. Is said to be upper-semicontinuous at. For any open neighbourhood. There exists a neighbourhood. Viewed as a multivalued function, let. Be the graph of. Is usc. if and only if. Is a closed graph. Is said to be lower-semicontinuous at. For any open set. Or equally, for any. Be the set of. Note that it suffices to consider those points. The real decay rate.

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Regularity of center manifold | Weblog

https://pfzhang.wordpress.com/2014/12/10/regularity-of-center-manifold

Discussions (mainly my notes) related to Dynamics. Regularity of center manifold. Is a fixed point of the generated flow on. Be the splitting into stable, center and unstable directions. Moreover, there are three invariant manifolds (at least locally) passing through. And tangent to the corresponding subspaces at. Theorem (Pliss). For any. Generally speaking, the size of the center manifold given above depends on the pre-fixed regularity requirement. Theoretically, there may not be a. Is tangent to plane.

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Admissible perturbations of the tangent map | Weblog

https://pfzhang.wordpress.com/2015/02/06/admissible-perturbations-of-the-tangent-map

Discussions (mainly my notes) related to Dynamics. Admissible perturbations of the tangent map. Franks’s Lemma is a major tool in the study of differentiable dynamical systems. It says that along a simple orbit segment. Can be realized via a perturbation of the map. Which preserves the orbit segment). Moreover, such a perturbation is localized in a neighborhood of. And it can be made arbitrarily. Be a strictly convex domain,. Be the orbit along the/a diameter of. Is 2-period. Let. Is actually realizable ...

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Progress in painting: 08/172013-09/17/2013 | Area 777

https://conan777.wordpress.com/2013/09/17/progress-in-painting-08172013-09172013

Chasing dreams from mathematics to the real world. Carlos Matheus' blog. Guangbo Xu's blog. Ken Baker's blog. M@ Kahle's blog. Terry Tao's blog. Last page of sketchbook…. Year of 2015 – life in the strange world of consulting. Recent progress on the Imagineering quest. A posthumous paper: Random Methods in 3-manifolds. Progress update: Painting, drawing etc. 11/25/2013. Mathematics, with Imagination – a course proposal. Progress in painting: 08/172013-09/17/2013. A train track on twice punctured torus.

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Notes 8:Examples(II)-Limit Periodic Potentials and Almost Mathieu Operator | Zhenghe's Blog

https://zhenghezhang.wordpress.com/2011/02/24/notes-8examplesii-limit-periodic-potentials-and-almost-mathieu-operator

February 24, 2011. Notes 8:Examples(II)-Limit Periodic Potentials and Almost Mathieu Operator. Filed under: Schrodinger Cocycles. 8212; Zhenghe @ 6:54 pm. Tags: almost mathieu operator. Example 3: Limit periodic potentials. There are two different equivalent ways to define limit periodic potentials. The first is that consider the. Is a compact Cantor group,. Is a minimal translation and. Is Haar measure. Let. Be continuous. Then this potential. It’s limit periodic if it can be approximated in. Can be any...

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Jérôme Buzzi's | Mathematical Ramblings

The Spectral Decomposition for Smooth Surface Diffeomorphisms. March 17, 2018 by jbuzzi. At the third conference on Dynamics of Differential Equations, I explained the following Spectral Decomposition Theorem for arbitrary smooth surface diffeomorphisms. It is mostly part of the joint work with Sylvain Crovisier and Omri Sarig. Given some dynamics, say that. If the symmetric difference of the two subsets does not carry measures with positive entropy. Diffeomorphism of a closed surface, let. La notion de ...

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