Therefore I’m trying to understand a bit better the sheaf theoretic framework for representation theory. I am happy to show you around Eugene! To be specific I’d like to understand, for example, the purely formal parts no hard “real” theorems of the following ideas:. Sign up or log in Sign up using Google. I am interested in categorical and geometric representation theory , and in their connections to low-dimensional topology and mathematical physics.

Sign up using Email and Password. Therefore I’m trying to understand a bit better the sheaf theoretic framework for representation theory. How do we grade questions? We read and discussed important papers from geometric representation theory in the last forty years. The construction and classification of not necessarily topological twists of classical and quantum field theories, especially using techniques of derived algebraic geometry and homotopical algebra. In Spring I am teaching Math – Precalculus.

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Finally I must confess I’m a die hard fan of yours, I can’t thank you enough for all your insightful comments and answers on this site! Notes on Motives and Motivic L-functions prepared for a seminar class at Northwestern.

To be specific I’d like to understand, for example, the purely formal parts no hard “real” theorems of the following ideas: Videos for the lectures are now available here. Saal Hardali Saal Hardali 2 18 It’s unclear to me what part of this story is “purely formal.

## Jay Hathaway

A more detailed description of some of my interests can be found in my research statement current as of This is achieved in all rank for the defining representation. How do we grade questions? I have a set of notes on character sheaves which some people have found useful, but they’re incomplete.

Also, I don’t know a reference for gunninhgam of this.

## Chris Elliott

Sign up using Email and Password. Sign up or log in Sign up using Google. Qiaochu Yuan Qiaochu Yuan Another outcome of this program is to give a Soergel bimodules analogue of the so-called gunninbham functor from the affine Hecke category to the finite Hecke category.

My advisor is Ben Elias.

# User Sam Gunningham – MathOverflow

Unicorn Meta Zoo 3: The construction and classification of not necessarily topological twists of classical and quantum field theories, especially using techniques of derived algebraic geometry and homotopical algebra. The theory of factorization algebras as a model for perturbative field theory. I also have a non-technical description of my research. I have some background in algebraic geometry and homological algebra i’m even fine with some moderate stacky language so I think I have the nessasary tools to understand this yet unfortunately I’m having a hard time finding references for statements appearing, for example, in the answers to the following question.

I’m interested in mathematical constructions in classical and quantum field theories using derived algebraic geometry.

I tried googling “Sam Gunningham” along with other stuff and nothing turned up. You can also read my thesiswhich is a combination of the last two papers above, with an expository introduction and some remarks on future work.

Gaitsgory’s construction of central perverse sheaves on affine flag varieties, which we call Gaitsgory’s Central Sheaves GCS. The connection between structures appearing in various versions of the geometric Langlands correspondence and twists of four- and five-dimensional supersymmetric gauge theories.

Upcoming Travel I will attend I am happy to show you around Eugene!

MathOverflow works best with JavaScript enabled. Email Required, but never shown. In October-November I co-organised a learning seminar on String Topology with Brian Williamsfocusing on string topology as part gunninghak a partially extended 2d topological field theory. I am a 2nd-year graduate student in math at The University of Oregon.

E-mail me if you’d like a copy. I am interested in categorical and geometric representation theoryand in their connections to low-dimensional topology and mathematical physics.

Current Project In view of GNRI am attempting to give a formula for the endomorphism X of the tautological bundle on the Hilbert thesix as a morphism of the Gaitsgory’s Central Complex associated to the defining representation.

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