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The series aims to introduce resolution of singularities for non-experts, with foliation specialists in mind. The work discussed is joint with Andé Belotto da Silva, Michael Temkin and Jaroslaw Wlodarczyk.

Talk 2: Resolution of singularities in characteristic 0 - how does it work?

I continue to show that the criterion from Talk 1 holds true in characteristic 0.

14E15 ; 32S65 ; 32S45 ; 14A20 ; 14A21

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The series aims to introduce resolution of singularities for non-experts, with foliation specialists in mind. The work discussed is joint with Andé Belotto da Silva, Michael Temkin and Jaroslaw Wlodarczyk.

Talk 3: Resolution of singularities in characteristic 0 - foliated aspects.
I discuss resolution and principalization on foliated manifolds, and its implication on some cases of resolution of foliations.

14E15 ; 32S65 ; 32S45 ; 14A20 ; 14A21

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In this talk I discuss a fast canonical method of resolving any singularities in characteristic zero. The method uses the, introduced here, operation of bordent expansion analogous to smooth (stack theoretic) weighted blow-ups considered in the joint paper with Abramovich-Temkin-Wlodarczyk and independently by McQuillan. The method is done in the language of smooth ambient schemes with torus actions.

14E15 ; 32S45

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Déposez votre fichier ici pour le déplacer vers cet enregistrement.

The series aims to introduce resolution of singularities for non-experts, with foliation specialists in mind. The work discussed is joint with Andé Belotto da Silva, Michael Temkin and Jaroslaw Wlodarczyk.

Talk 1: Resolution of singularities in characteristic 0 - why does it work?

I continue a long struggle to explain to non-experts why resolution of singularities in characteristic zero works. I explain a criterion, one paragraph in an article by Wlodarczyk, which tells you what you need in order to resolve singularities.[-]

The series aims to introduce resolution of singularities for non-experts, with foliation specialists in mind. The work discussed is joint with Andé Belotto da Silva, Michael Temkin and Jaroslaw Wlodarczyk.

Talk 1: Resolution of singularities in characteristic 0 - why does it work?

I continue a long struggle to explain to non-experts why resolution of singularities in characteristic zero works. I explain a criterion, one paragraph in an ...[+]

14E15 ; 32S65 ; 32S45 ; 14A20 ; 14A21

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Documents 32S45 4 résultats

Resolution of singularities for the dynamical mathematician lecture 2 - Abramovich, Dan (Auteur de la Conférence) | CIRM H Nouveau

Resolution of singularities for the dynamical mathematician lecture 3 - Abramovich, Dan (Auteur de la Conférence) | CIRM H Nouveau

Functorial desingularization by torus actions - Wlodarczyk, Jaroslaw (Auteur de la Conférence) | CIRM H Nouveau

Resolution of singularities for the dynamical mathematician lecture 1 - Abramovich, Dan (Auteur de la Conférence) | CIRM H Nouveau