Calendar of Events
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Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Andrea Conti (Universität Heidelberg): Patching
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Anabelian geometry – Mochizuki’s proof of the Hom-Conjecture [d’après Faltings]
Anabelian geometry – Mochizuki’s proof of the Hom-Conjecture [d’après Faltings]
Talk 6: Ruth Wild (Goethe Universität): Hodge-Tate sections are geometric up to torsion
Talk 7: Benjamin Steklov (Goethe Universität): Preparations for Proposition 11: 𝑝-divisible groups
4 events,
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Gebhard Böckle (Universität Heidelberg): Galois deformation conditions
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4 events,
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
tba: Hecke eigensystems and Galois representations for PGL_2
Cycles on the moduli space of abelian varieties
Cycles on the moduli space of abelian varieties
Prof. Dr. Rahul Pandharipande, Department of Mathematics, ETH Zürich
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Anabelian geometry – Mochizuki’s proof of the Hom-Conjecture [d’après Faltings]
Anabelian geometry – Mochizuki’s proof of the Hom-Conjecture [d’après Faltings]
Talk 8: Amine Koubaa (Goethe Universität): Preparations for Proposition 11: the Tate conjecture
Talk 9: Magnus Carlson (Goethe Universität): Sections geometric up to torsion
2 events,
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Congruence Modules and the Wiles–Lenstra–Diamond Numerical Criterion in Higher Codimension
Alireza Shavali (Universität Heidelberg): Hecke eigensystems and Galois representations for quaternion algebras
Seminar on Arithmetic Geometry
Seminar on Arithmetic Geometry
Paul Siemon (TU Darmstadt): Stacks of parabolic vector bundles and Katz's middle convolution algorithm
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