University of Cambridge > Talks.cam > Isaac Newton Institute Seminar Series > Trivertices and a corresponding class of hyperKahler spaces

  Browse A-Z

Log in

University Account External (via Google)

🔐 Log In

Information on

Subscribing to talksdetails Finding a talkdetails Adding a talkdetails Disseminating talksdetails Help and Documentationdetails

ℹī¸ Information

Trivertices and a corresponding class of hyperKahler spaces

Download to your calendar using vCal

If you have a question about this talk, please contact Mustapha Amrani .

Moduli Spaces

Given a graph with lines and 3-valent vertices, one can construct, using a simple dictionary, a Lagrangian that has N=2 supersymmetry in 3+1 dimensions. The vacuum moduli space of such a theory is well known to give moment map equations for a HyperKahler manifold.

We will discuss the class of hyperkahler manifolds which arise due to such a construction and present their special properties. The Hilbert Series of these spaces can be computed and turns out to be a function of the number of external legs and loops in the graph but not on its detailed structure. The corresponding SCFT consequence of this property indicates a crucial universality of many Lagrangians, all of which have the same dynamics.

The talk is based on http://arXiv.org/pdf/1012.2119

This talk is part of the Isaac Newton Institute Seminar Series series.

This talk is included in these lists:

Note that ex-directory lists are not shown.

Other lists

Average on weekdays: 8869.61842105 kWh Faculty of English, S-R 24 and Online via zoom Buckingham House, Murray Edwards College

Other talks

A Novel Diffusion Model based Approach for Sleep Music Generation Dept of Zoology Inaugural lecture: 'Through the lens of a bee: from the past to the future' The Gardens of the Western Cape Geometry and Generalization: The case of Grokking A Few Days in Patagonia - the Deep South Welfare Reform and the Imperative of Cooperation
 

Š 2006-2025 Talks.cam, University of Cambridge. Contact Us | Help and Documentation | Privacy and Publicity