nLab Nick Rozenblyum

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Selected writings

An idea for defining $(\infty,n)$-categories with all adjoints as something like sheaves on stratifolds:

• Nick Rozenblyum (with David Ayala): Manifolds, Higher Categories and Topological Field Theories, talk at Northwestern University (2012) [pdf]

On the geometric Langlands conjecture:

• Notes on geometric Langlands

On proof of the (categorical) geometric Langlands conjecture:

• Dima Arinkin, D. Beraldo, Justin Campbell, L. Chen, Dennis Gaitsgory, J. Faergeman, Kevin Lin, Sam Raskin, Nick Rozenblyum: Proof of the geometric Langlands conjecture II: Kac-Moody localization and the FLE [arXiv:2405.03648, pdf]

• Justin Campbell, Lin Chen, Joakim Faergeman, Dennis Gaitsgory, Kevin Lin, Sam Raskin, Nick Rozenblyum: Proof of the geometric Langlands conjecture III: compatibility with parabolic induction [arXiv:2409.07051, pdf]

• Dima Arinkin, D. Beraldo, L. Chen, J. Faergeman, Dennis Gaitsgory, Kevin Lin, Sam Raskin, Nick Rozenblyum: Proof of the geometric Langlands conjecture IV: ambidexterity [arXiv:2409.08670, pdf]

category: people