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Author
Title GKZ Hypergeometric Systems and Projective Modules in Hypertoric Category O
URL
Publication Date
Date Accessioned
Degree PhD
Discipline/Department Department of Mathematics
Degree Level doctoral
University/Publisher University of Oregon
Abstract In this thesis I show that indecomposable projective and tilting modules in hypertoric category O are obtained by applying a variant of the geometric Jacquet functor of Emerton, Nadler, and Vilonen to certain Gel'fand-Kapranov-Zelevinsky hypergeometric systems. This proves the abelian case of a conjecture of Bullimore, Gaiotto, Dimofte, and Hilburn on the behavior of generic Dirichlet boundary conditions in 3d N=4 SUSY gauge theories.
Subjects/Keywords 3d N=4; Boundary condition; Category O; Hypertoric; Symplectic duality; Symplectic resolution
Contributors Proudfoot, Nicholas (advisor)
Language en
Rights All Rights Reserved.
Country of Publication us
Record ID handle:1794/20456
Repository oregon
Date Retrieved
Date Indexed 2020-06-18
Grantor University of Oregon
Issued Date 2016-10-27 00:00:00

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