Past Member
Alexander Murray Wright
Funding provided by the Clay Mathematics Institute and the National Science Foundation
Affiliation
Mathematics
Field of Study
Dynamics, Moduli Spaces
From
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Alexander Murray Wright primarily studies the dynamics of the GL(2,R) action on Hodge bundle over the moduli space of Riemann surfaces. Orbit closures of this action are varieties parameterizing Abelian differentials on Riemann surfaces whose Jacobians have special properties, such as large endomorphism algebras and torsion packets related to the Abelian differential.
Dates at IAS
Member
School of Mathematics
–
Fall
Degrees
University of Chicago
Ph.D.
2014
