Video Lectures

video lecture

Restrictions on the prime to p fundamental group of a smooth projective variety

October 14, 2014

Donu Arapura

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

Kashiwara conjugation for twisted D-modules

October 14, 2014

Patrick Brosnan

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

How to Falsify a Dark Energy Paradigm

October 14, 2014

Dragan Huterer

The physical mechanism behind the acceleration of the universe remains one of the great mysteries of modern cosmology. Given the proliferation of dark energy models on the market, an obvious question is: How can we rule out whole classes of dark...

video lecture

Workshop on Fundamental Groups and Periods

October 13, 2014

https://www.ias.edu/math/files/media/agenda.pdf

video lecture

The étale fundamental group of a smooth variety in characteristic p>0 and its relation to stratifications

October 13, 2014

Hélène Esnault

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

Foliated topology and foliated homotopy types

October 13, 2014

Joseph Ayoub

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

Multiple Modular Values for SL2(Z)

October 13, 2014

Francis Brown

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

The Hodge de Rham Theory of Modular Groups

October 13, 2014

Richard Hain

Please see agenda here: https://www.ias.edu/math/wfgp/agenda1

video lecture

Cool with a Gaussian: an \(O^*(n^3)\) volume algorithm

October 13, 2014

Santosh Vempala

Computing the volume of a convex body in n-dimensional space is an ancient, basic and difficult problem (#P-hard for explicit polytopes and exponential lower bounds for deterministic algorithms in the oracle model). We present a new algorithm, whose...

video lecture

The construction problem for Hodge numbers

October 08, 2014

Stefan Schreieder

What are the possible Hodge numbers of a smooth complex projective variety? We construct enough varieties to show that many of the Hodge numbers can take all possible values satisfying the constraints given by Hodge theory. For example, there are...