Student Committee
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Professor Gwyn Bellamy
Committee ChairUniversity of GlasgowGwyn Bellamy is an expert on symplectic singularities and their applications in geometric representation theory and symplectic algebraic geometry. He is currently PI on an EPSRC standard grant and was previously CoI on the EPSRC programme grant “Enhancing Representation Theory, Noncommutative Algebra And Geometry Through Moduli, Stability And Deformations”. He loves exploring the Scottish wilderness, ideally by trying to race others to the top of mountains.
Gwyn Bellamy is an expert on symplectic singularities and their applications in geometric representation theory and symplectic algebraic geometry. He is currently PI on an EPSRC standard grant and was previously CoI on the EPSRC programme grant “Enhancing Representation Theory, Noncommutative Algebra And Geometry Through Moduli, Stability And Deformations”. He loves exploring the Scottish wilderness, ideally by trying to race others to the top of mountains.
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Sophie Bleau
University of EdinburghI am a second year PhD student working with Antony Maciocia on computing the walls and moduli spaces for Bridgeland stability in higher dimensions.
I am a second year PhD student working with Antony Maciocia on computing the walls and moduli spaces for Bridgeland stability in higher dimensions.
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João Camarneiro
University of EdinburghI am interested in symplectic geometry and other closely related topics. My work is focused on quantitative symplectic geometry, particularly symplectic embedding problems. Currently, I am looking at the question of existence of “infinite staircases”, a phenomenon which arises in some instances of this kind of problems. Some other tools that are useful in this context and which I am interested in include almost toric fibrations (ATFs) and embedded contact homology (ECH).
I am interested in symplectic geometry and other closely related topics. My work is focused on quantitative symplectic geometry, particularly symplectic embedding problems. Currently, I am looking at the question of existence of “infinite staircases”, a phenomenon which arises in some instances of this kind of problems. Some other tools that are useful in this context and which I am interested in include almost toric fibrations (ATFs) and embedded contact homology (ECH).
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Susanna Terron
University of GlasgowMy research interests are in low dimension topology, quantum invariants, group theory, and representation theory. I am interested in areas where these topics come together in various ways.
At the moment I’m looking into Thompson knot theory, and I am always happy to talk about different topics in math!My research interests are in low dimension topology, quantum invariants, group theory, and representation theory. I am interested in areas where these topics come together in various ways.
At the moment I’m looking into Thompson knot theory, and I am always happy to talk about different topics in math! -
Theresa Ortscheidt
University of GlasgowI am working in representation theory, specifically, my project is focused on solvable lattice models and similar combinatorial tools that are used to study various objects in connection to geometry, mathematical physics and number theory. At the moment, I am interested in crystal graphs, specifically Demazure crystals
I am working in representation theory, specifically, my project is focused on solvable lattice models and similar combinatorial tools that are used to study various objects in connection to geometry, mathematical physics and number theory. At the moment, I am interested in crystal graphs, specifically Demazure crystals
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Subrabalan Murugesan
Heriot-Watt UniversityI am a final year PhD student working with Lotte Hollands. My current project tries to understand the role of spectral networks in 2d conformal field theory. This has deep connections to 4d supersymmetric field theories, quantum topology and exact WKB analysis.
I am a final year PhD student working with Lotte Hollands. My current project tries to understand the role of spectral networks in 2d conformal field theory. This has deep connections to 4d supersymmetric field theories, quantum topology and exact WKB analysis.