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Explore the Zilber-Pink conjecture, its relation to classical conjectures, and point-counting strategies for proving cases, focusing on curves in modular curve powers.
Explore Einstein's Field Equations through computational methods, covering 3+1 formulation, initial data, evolution, gauge choice, and extracting gauge-invariant quantities for astrophysical simulations.
Explore computational methods for solving Einstein's Field Equations, covering 3+1 formulation, initial data, evolution, gauge choice, and extracting gauge-invariant quantities in astrophysical simulations.
Explore modern techniques for analyzing flows of irregular vector fields, with applications to fluid dynamics and turbulence theory. Gain insights into nonlinear PDEs and Euler/Navier-Stokes equations.
Explore modern techniques for analyzing flows of irregular vector fields, including quantitative regularity estimates, nonuniqueness solutions, and applications to fluid dynamics PDEs.
Explore asymptotic gravity structure at spatial infinity, BMS charges algebra, and connections to null infinity in this advanced theoretical physics lecture.
Explore asymptotic structure of gravity, BMS charges, and angular momentum in asymptotically flat spacetimes using Hamiltonian methods at spatial infinity.
Explore new foundations for analytic geometry, covering light condensed abelian groups, analytic rings, analytic stacks, and examples with Peter Scholze.
Explore the classical obstacle problem, its free boundary, and recent developments in regularity theory with insights from renowned mathematician Alessio Figalli.
Explore new foundations for analytic geometry, covering light condensed abelian groups, analytic rings, analytic stacks, and examples.
Explore modern concepts in flows of irregular vector fields, including quantitative regularity estimates, nonuniqueness solutions, and applications to fluid dynamics and turbulence theory.
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