GAUS-AG
Calendar of Events
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Gromov-Witten theory and real enumerative geometry
Gromov-Witten theory and real enumerative geometry
Talk 1: Andrei Bud (Universität Frankfurt): Real structures in low genus
Talk 2: Jeonghoon So (Universität Frankfurt): Counting coverings
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Categorical Deligne–Langlands correspondence
Categorical Deligne–Langlands correspondence
Saskia Kern: Talk 3 - Derived categories of quasi-coherent sheaves
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Gromov-Witten theory and real enumerative geometry
Gromov-Witten theory and real enumerative geometry
Talk 3: Nicole Müller (Universität Frankfurt): Shifted Symmetric functions and quasimodular forms
Talk 4: Lukas Schneider (Universität Frankfurt): Quick start to M g,n and its intersection theory
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Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Talk 0: Marius Leonhardt (Universität Heidelberg): Introduction
Talk 1: Benjamin Steklov (Universität Frankfurt): Deformation spaces
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Categorical Deligne–Langlands correspondence
Categorical Deligne–Langlands correspondence
Paul Siemon: Talk 4 - Self-duality of derived push forwards
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Gromov-Witten theory and real enumerative geometry
Gromov-Witten theory and real enumerative geometry
Talk 5: Moritz Frohwein (Universität Frankfurt): Cohomology of the moduli space of pointed rational curves
Talk 6.1: Miguel Prado (Universität Frankfurt): Moduli of stable maps I
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Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Talk 2: Nils Witt (Universität Heidelberg): Basics on arithmetic representations
Talk 3: Alireza Shavali (Universität Heidelberg): Determinants à la Chenevier
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Gromov-Witten theory and real enumerative geometry
Gromov-Witten theory and real enumerative geometry
Talk 6.2: Miguel Prado (Universität Frankfurt): Moduli of stable maps II
Talk 7: Martin Möller (Universität Frankfurt): More on the topology of real curves M g,n
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Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Anabelian geometry – Daniel Litt “Arithmetic representations of fundamental groups II”
Talk 4: Immanuel Klevesath (Universität Heidelberg): Basics of rigid analytic geometry
Talk 5: Andrea Conti (Universität Heidelberg): Construction of the character variety
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Categorical Deligne–Langlands correspondence
Categorical Deligne–Langlands correspondence
Niklas Ludwig: Talk 5*: Smooth representations of p-adic groups
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Gromov-Witten theory and real enumerative geometry
Gromov-Witten theory and real enumerative geometry
Talk 8: Johannes Horn (Universität Frankfurt): Signed real Hurwitz numbers
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D-elliptic sheaves and the Hasse principle
D-elliptic sheaves and the Hasse principle
Hsin-Yi Yang (Utrecht): D-elliptic sheaves over finite fields