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Explore Lagrange multiplier functionals in mathematics and physics, focusing on Rabinowitz' action functional in symplectic geometry and its applications in string topology and closed geodesics.
Explore geometric principles through everyday objects, unraveling complex mathematical concepts with accessible examples and innovative visualizations.
Explore homological stability as a powerful computational tool in mathematics, focusing on its applications and theoretical foundations.
Explore arithmetic and dynamics on Markoff-type varieties with Alexander Gamburd, delving into mathematical concepts and their applications in this engaging lecture.
Explore rational points and curves in algebraic geometry, examining their properties and connections to other mathematical concepts.
Explore statistical approaches to understanding dilute gas dynamics with mathematician Laure Saint-Raymond in this insightful lecture on advanced mathematical physics concepts.
Explore the mathematical contributions and educational impact of Nikolai Andreev, recipient of the prestigious Leelavati Prize for outstanding public outreach in mathematics.
Explore small denominators and multiplicative Jensen's formula in mathematical physics, delving into their applications and implications for quantum systems and dynamical models.
Explore recent developments in decoupling, a Fourier analysis technique with applications in harmonic analysis, PDE, and number theory. Survey key applications and proof concepts.
Explores recent advancements in representing and computing ground states of 1D quantum systems efficiently using concepts from quantum computation and information theory.
Explore groundbreaking advancements in cryptography with Craig B. Gentry's lecture on homomorphic encryption, a revolutionary technique for secure data processing in untrusted environments.
Explore lattice point counting in moduli spaces of quadratic differentials, examining applications in Masur-Veech volumes, geodesic multicurves, and meander enumeration.
Explores hydrodynamic stability theory, focusing on laminar flow instability and turbulence transition at high Reynolds numbers. Discusses key physical effects and recent progress in linear inviscid damping and enhanced dissipation for shear flows.
Explore constraint satisfaction problems, their complexity, and variants. Learn about polynomial-time solvable cases and NP-complete instances in this mathematical deep dive.
Explore entropy in hypersurfaces and its role in mean curvature flow. Survey recent progress on conjectures about sharp lower bounds and extensions in geometric complexity.
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