Institut Fourier - Invidious

Institut Fourier

L'Institut Fourier, laboratoire de mathématiques de Grenoble, est une unité mixte de recherche CNRS / Université Grenoble Alpes.
Ses activités portent principalement sur les mathématiques fondamentales développées autour de huit grands thèmes de recherche : algèbre et géométries, analyse, combinatoire et didactique, géométrie différentielle, physique mathématique, probabilités, théorie des nombres, topologie. Ses recherches s'ouvrent aussi à d'autres disciplines, telles que la biologie, l'informatique et la physique.

The Institut Fourier, a research department of mathematics, is a joint operation of th CNRS and the Université Joseph Fourier.
The research undertaken at the Institut Fourier is centered around eight themes: algebra and geometries, analysis, combinatorics and didactic, differential geometry, mathematical physics, probability theory, number theory, topology.

www-fourier.univ-grenoble-alpes.fr

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1:08:30

C. Araujo - Automorphisms of quartic surfaces and Cremona transformations 2

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1:03:30

A. Fanelli - Explicit birational geometry over imperfect fields and the Cremona group

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1:02:05

I. van Santen - Borel subgroups of birational transformation groups 2

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1:43:15

C. Araujo - Automorphisms of quartic surfaces and Cremona transformations 1

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1:33:21

I. van Santen - Borel subgroups of birational transformation groups 1

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1:30:31

J. Diller - Birational maps with transcendental dynamical degrees 2

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1:02:45

E. Yasinsky - Equivariant Birational Geometry of Surfaces

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1:06:11

A. Kuznetsova - Automorphisms of bounded growth

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1:18:25

J. Schneider - Quotients of Cremona groups 2

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1:32:10

J. Diller - Birational maps with transcendental dynamical degrees 1

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1:03:00

A. Dubouloz - Equivariant completions of the Heisenberg group into threefold Mori fiber spaces

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1:03:30

M. Abboud - A bound on the action of nilpotent groups on complex algebraic varieties

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1:36:56

J. Schneider - Quotients of Cremona groups 1

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1:08:35

S. Lamy - Methods from geometric group theory 2.4

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59:54

S. Zimmerman - Sarkisov's program 4

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1:04:35

R. Terpereau - Algebraic subgroups of Cremona group 2.4

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1:12:26

S. Cantat - p-adic Methods 4

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1:04:20

S. Cantat - Dynamical degrees 2.4

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1:02:56

R. Terpereau - Algebraic subgroups of Cremona group 2.3

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1:37:21

S. Cantat - p-adic Methods 3

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1:27:51

S. Zimmerman - Sarkisov's program 3

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1:40:30

Cantat - Dynamical degrees 2.3

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1:37:46

S. Lamy - Methods from geometric group theory 2.3

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1:39:06

S. Cantat - p-adic Methods 2

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2:51

R. Terpereau - Algebraic subgroups of Cremona group 2.2

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1:05:05

S. Lamy - Methods from geometric group theory 2.2

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1:05:21

S. Cantat - Dynamical degrees 2.2

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1:35:10

R. Terpereau - Algebraic subgroups of Cremona group 2.1

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1:39:45

S. Zimmerman - Sarkisov's program 2

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1:07:11

S. Cantat - p-adic Methods 1

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1:11:10

S. Zimmerman - Sarkisov's program 1

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1:32:40

S. Lamy - Methods from geometric group theory 2.1

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1:37:51

S. Cantat - Dynamical degrees 2.1

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1:07:50

M. Brion - Algebraic subgroups of Cremona group 4

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1:04:45

J. Blanc - Cremona group of rank 2 and rational surfaces 4

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1:03:26

M. Brion - Algebraic subgroups of Cremona group 3

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1:04:41

C. Urech - Methods from geometric group theory 4

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58:56

J. Blanc - Cremona group of rank 2 and rational surfaces 3

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1:05:15

C. Favre - Dynamical degree 4

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1:36:40

E. Shinder & H.-Y. Lin - Motivic aspects 4

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1:35:41

C. Favre - Dynamical degree 3

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1:29:41

C. Urech - Methods from geometric group theory 3

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1:37:15

M. Brion - Algebraic subgroups of Cremona group 2

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1:34:08

J. Blanc - Cremona group of rank 2 and rational surfaces 2

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1:34:31

E. Shinder & H.-Y. Lin - Motivic aspects 3

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1:06:55

E. Shinder & H.-Y. Lin - Motivic aspects 2

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1:06:25

C. Favre - Dynamical degree 2

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1:25:27

J. Blanc - Cremona group of rank 2 and rational surfaces 1

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1:35:40

C. Urech - Methods from geometric group theory 2

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1:05:06

E. Shinder & H.-Y. Lin - Motivic aspects 1

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1:02:23

C. Urech - Methods from geometric group theory 1

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1:35:46

C. Favre - Dynamical degree 1

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