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Explore x-y symplectic transformation in topological recursion through an in-depth lecture by Alexander Hock at the ESI workshop on non-commutative geometry.
Explore tropical geometry's impact on enumerative problems in moduli spaces of curves. Delve into tropical Hurwitz numbers, branch polynomials, and k-DR cycles, uncovering new perspectives in algebraic combinatorics.
Explore nonlinear dynamics of Sargassum transport in the Caribbean Sea, examining mesoscale eddies as carriers and mechanisms of coastal inundation using satellite data and minimal models.
Explore wind-driven circulation in marginal seas and ocean exchange using numerical models. Analyze interior and shelf dynamics, coastal wave impacts, and deep water exchange through straits.
Explore map enumeration techniques, from Tutte's work to KP hierarchy, deriving recurrence formulas for oriented and non-oriented maps using integrability methods in mathematics and physics.
Explore joint behavior of independent random tensor matrices with smaller symmetry groups. Learn about tensor structures, generalizations of free probability, and new analytical techniques.
Explore higher rank Voronoi decompositions and their applications in studying asymptotic geometry of Riemann surfaces and moduli spaces.
Explore tropicalization of universal Jacobians, examining logarithmic and non-archimedean perspectives. Gain insights into moduli spaces, cone stacks, and new stability conditions for compactified Jacobians.
Explore mechanisms controlling freshwater export from East Greenland Current using numerical models and scaling theory. Analyze offshore ice flux, liquid freshwater flux, and key parameters influencing these processes.
Explore the ground-state energy equation of a Bose gas, from its 1963 origins to recent discoveries in 3D Monte Carlo calculations across all densities.
Explore the Causal Boundary construction in spacetime geometry, focusing on generic spacetimes and conditions for continuous metric extension to the Future Causal Boundary.
Explore extreme black hole horizons and quasi-Einstein metrics, focusing on rigidity theorems for closed manifolds with closed 1-forms and their implications for static near horizon geometries.
Explore uniqueness conditions for Lorentzian manifold extensions, analyzing boundary agreement and presenting recent findings on necessary conditions and non-uniqueness mechanisms.
Explore quantum field theory on low-regularity spacetimes, focusing on massless scalar fields, Cauchy problems, Green operators, and physical states in a mathematically rigorous framework.
Explore Sobolev calculus in synthetic Lorentzian geometry, focusing on time functions, weak lower differentials, and d'Alembert comparison results in measured Lorentzian length spaces.
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