audio

Auteur

Cédric Villani

Œuvres

Freedom in Mathematics
Category

Ebooks

Freedom in Mathematics

Gerhard Heinzmann, Pierre Cartier, Cédric Villani, Jean Dhombres

Freedom in Mathematics Alternate Text
Category

Ebooks

Sciences formelles

Freedom in Mathematics

Gerhard Heinzmann, Pierre Cartier, Cédric Villani, Jean Dhombres

Book

128 pages

Flag

English

Premium
Henri Poincaré. Ordre et chaos
Category

Livres audio

Henri Poincaré. Ordre et chaos

Cédric Villani

Premium
Henri Poincaré. Ordre et chaos Alternate Text
Category

Livres audio

Histoire

Henri Poincaré. Ordre et chaos

Cédric Villani

Book

01:06:45

Flag

Français

RAPPORT IA Cédric Villani - 29 mars 2018
Category

Documents

RAPPORT IA Cédric Villani - 29 mars 2018

Cédric Villani

RAPPORT IA Cédric Villani - 29 mars 2018 Alternate Text
Category

Documents

Actualité, évènements

RAPPORT IA Cédric Villani - 29 mars 2018

Cédric Villani

Book

242 pages

Flag

Français

H Theorem and beyond: Boltzmann s entropy in today s mathematics
Category

Documents

H Theorem and beyond: Boltzmann's entropy in today's mathematics

Cédric Villani

H Theorem and beyond: Boltzmann s entropy in today s mathematics Alternate Text
Category

Documents

Rapports de stage

H Theorem and beyond: Boltzmann's entropy in today's mathematics

Cédric Villani

Book

12 pages

Flag

English

The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel
Category

Documents

The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel

Cédric Villani

The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel Alternate Text
Category

Documents

Rapports de stage

The expected long time behavior of a solution of the spatially homogeneous Boltzmann equation seems to leave little room for imagination: if the initial datum has finite kinetic energy then as time t goes to the solution should converge to a Maxwellian distri bution In I thought about two related but seemingly more original problems One was the possibility to keep the energy finite but let time go to instead of then the asymptotic behavior looks a priori unclear but what is more there is good reason to suspect that there is no solution at all The other was to relax the assumption of finite energy and try to construct self similar solutions which would capture the asymptotic be havior of solutions with infinite energy and would play the role of the stable stationary laws in classical probability theory In a preliminary investigation it looked very reasonable to consider these problems in the simple setting of the spatially homogeneous Boltzmann equation with Maxwellian collision kernel

Cédric Villani

Book

6 pages

Flag

English

SMOOTHNESS OF OPTIMAL TRANSPORT
Category

Documents

SMOOTHNESS OF OPTIMAL TRANSPORT

Cédric Villani

SMOOTHNESS OF OPTIMAL TRANSPORT Alternate Text
Category

Documents

Education

SMOOTHNESS OF OPTIMAL TRANSPORT

Cédric Villani

Book

34 pages

Flag

English

Seminaire Poincare XIV Seminaire Poincare
Category

Documents

Seminaire Poincare XIV Seminaire Poincare

Cédric Villani

Seminaire Poincare XIV Seminaire Poincare Alternate Text
Category

Documents

Education

Seminaire Poincare XIV Seminaire Poincare

Cédric Villani

Book

57 pages

Flag

Français

Cedric Villani Ecole Normale Superieure de Lyon Institut Henri
Category

Documents

Cedric Villani Ecole Normale Superieure de Lyon Institut Henri

Cédric Villani

Cedric Villani Ecole Normale Superieure de Lyon Institut Henri Alternate Text
Category

Documents

Education

Cedric Villani Ecole Normale Superieure de Lyon Institut Henri

Cédric Villani

Book

106 pages

Flag

English

TRANSPORT RNL mars
Category

Documents

TRANSPORT RNL mars

Cédric Villani

TRANSPORT RNL mars Alternate Text
Category

Documents

Education

TRANSPORT RNL mars

Cédric Villani

Book

32 pages

Flag

Optimal transport old and new June
Category

Documents

Optimal transport old and new June

Cédric Villani

Optimal transport old and new June Alternate Text
Category

Documents

Education

Optimal transport old and new June

Cédric Villani

Book

1000 pages

Flag

English

Optimal transport old and new June
Category

Documents

Optimal transport old and new June

Cédric Villani

Optimal transport old and new June Alternate Text
Category

Documents

Education

Optimal transport old and new June

Cédric Villani

Book

998 pages

Flag

English

Kinetic equilibration rates for granular media and related equations: entropy dissipation and mass
Category

Documents

Kinetic equilibration rates for granular media and related equations: entropy dissipation and mass

Cédric Villani

Kinetic equilibration rates for granular media and related equations: entropy dissipation and mass Alternate Text
Category

Documents

Education

Kinetic equilibration rates for granular media and related equations: entropy dissipation and mass

Cédric Villani

Book

45 pages

Flag

English

Hypocoercive diffusion operators Cedric Villani
Category

Documents

Hypocoercive diffusion operators Cedric Villani

Cédric Villani

Hypocoercive diffusion operators Cedric Villani Alternate Text
Category

Documents

Education

Hypocoercive diffusion operators Cedric Villani

Cédric Villani

Book

25 pages

Flag

English

H THEOREM AND BEYOND
Category

Documents

H THEOREM AND BEYOND

Cédric Villani

H THEOREM AND BEYOND Alternate Text
Category

Documents

Education

H THEOREM AND BEYOND

Cédric Villani

Book

40 pages

Flag

English

GEOMETRICAL ASPECTS OF OPTIMAL TRANSPORT
Category

Documents

GEOMETRICAL ASPECTS OF OPTIMAL TRANSPORT

Cédric Villani

GEOMETRICAL ASPECTS OF OPTIMAL TRANSPORT Alternate Text
Category

Documents

Education

GEOMETRICAL ASPECTS OF OPTIMAL TRANSPORT

Cédric Villani

Book

132 pages

Flag

Ecole Polytechnique avril
Category

Documents

Ecole Polytechnique avril

Cédric Villani

Ecole Polytechnique avril Alternate Text
Category

Documents

Etudes supérieures

Ecole Polytechnique avril

Cédric Villani

Book

44 pages

Flag

Français

Alternate Text