Documents  37C45 | enregistrements trouvés : 14

Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

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Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

... Lire [+]

Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

... Lire [+]

Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

... Lire [+]

Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

... Lire [+]

Research schools

In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for explicit values of the parameter. In the last few years ideas from additive combinatorics were applied to problems in fractal geometry and led to progress on some classical problems, particularly on the smoothness of Bernoulli convolutions and other self-similar measures. We will introduce some of these tools from additive combinatorics and present some of the main applications, including the smoothness of Bernoulli convolutions outside of a small set of exceptions, and for ...

28A80 ; 37C45

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- vi; 141 p.
ISBN 978-3-11-046086-5

Localisation : Ouvrage RdC (ERGO)

théorie ergodique # système dynamique # proximal # distal # flot minimal # cocycle # valeur essentielle # principe d'invariance # dilemme du prisonnier # comportement coopératif stable # stratégie de Markov # stratégie de déterminant zéro # équation de Press-Dyson # jeu d'évolution

37-06 ; 54H20 ; 37A05 ; 60F05 ; 37A25 ; 91A05 ; 60J20 ; 37J50 ; 70H99 ; 37C45 ; 00B15

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- 300 p.
ISBN 978-3-7643-8881-2

Progress in mathematics , 0272

Localisation : Collection 1er étage

système dynamique hyperbolique # théorie ergodique # théorie de la dimension # analyse multifractale # récurrence quantitative

37-02 ; 37C45 ; 37Dxx ; 37Axx

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- xii; 297 p.
ISBN 978-3-0348-0205-5

Progress in mathematics , 0294

Localisation : Collection 1er étage

système dynamique # analyse multifractale # formalisme thermodynamique

37D35 ; 37D20 ; 37D25 ; 37C45 ; 37-02 ; 37N20

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- xii; 290 p.
ISBN 978-3-642-28089-4

Universitext

Localisation : Ouvrage RdC (BARR)

théorie métrique des systèmes dynamiques # entropie topologique # équation différentielle hyperbolique # théorie de la dimension # théorie ergodique

37Axx ; 37Dxx ; 37C45 ; 37-02

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- xvii; 258 p.
ISBN 978-3-319-98406-3

Fields institute monographs , 0036

Localisation : Collection 1er étage

système dynamique # équation différentielle # symétrie # stabilisation # équation aux dérivées partielles elliptiques # résolution de type Liouville

35J61 ; 35Q92 ; 35J60 ; 35J70 ; 35J92 ; 37C45 ; 37L30

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- 281 p.
ISBN 978-0-521-82538-2

Cambridge tracts in mathematics , 0148

Localisation : Collection 1er étage;Réserve

graphe # système de Markov # ensemble limite # propriété dynamique # propriété géométrique # système de Markov orienté # mesure harmonique # mesure de Hausdorff # système parabolique

37C45 ; 37F35 ; 28A78 ; 28A80

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- xvi; 314 p.
ISBN 978-0-8218-4889-0

Student mathematical library , 0052

Localisation : Collection 1er étage

système dynamique # fractales # théorie de la dimension # ensemble de Cantor # dimension de Hausdorff # dynamique symbolique # mesure de Markov # entropie # exposants de Lyapunov # bifurcation # hyperbolicité # attracteur # chaos # modèle de Nagumo # système de Lorenz d'équations différentielles

37-01 ; 37C45 ; 37B10 ; 37D20 ; 37E05

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