April 18, 2023
4:15PM - 5:15PM
Smith Lab 1009
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2023-04-18 16:15:00
2023-04-18 17:15:00
Zassenhaus Lecture -- Lecture 2 of Prismatic cohomology and applications - Applications to algebraic geometry and number theory
Title: Lecture 2 of Prismatic cohomology and applications - Applications to algebraic geometry and number theory
Speaker: Bhargav Bhatt (Institute for Advanced Study, Princeton University, University of Michigan)
Abstract: Prismatic cohomology is a recently discovered cohomology theory for algebraic varieties over p-adically complete rings. In these lectures, I will give an introduction to this notion with an emphasis on the applications in algebraic geometry, number theory, and algebraic topology that guided the theoretical developments.
Smith Lab 1009
OSU ASC Drupal 8
ascwebservices@osu.edu
America/New_York
public
Date Range
Add to Calendar
2023-04-18 16:15:00
2023-04-18 17:15:00
Zassenhaus Lecture -- Lecture 2 of Prismatic cohomology and applications - Applications to algebraic geometry and number theory
Title: Lecture 2 of Prismatic cohomology and applications - Applications to algebraic geometry and number theory
Speaker: Bhargav Bhatt (Institute for Advanced Study, Princeton University, University of Michigan)
Abstract: Prismatic cohomology is a recently discovered cohomology theory for algebraic varieties over p-adically complete rings. In these lectures, I will give an introduction to this notion with an emphasis on the applications in algebraic geometry, number theory, and algebraic topology that guided the theoretical developments.
Smith Lab 1009
Department of Mathematics
math@osu.edu
America/New_York
public
Title: Lecture 2 of Prismatic cohomology and applications - Applications to algebraic geometry and number theory
Speaker: Bhargav Bhatt (Institute for Advanced Study, Princeton University, University of Michigan)
Abstract: Prismatic cohomology is a recently discovered cohomology theory for algebraic varieties over p-adically complete rings. In these lectures, I will give an introduction to this notion with an emphasis on the applications in algebraic geometry, number theory, and algebraic topology that guided the theoretical developments.
