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Explore the mathematics behind pinhole cameras, from historical context to modern applications in reconstruction and invariant theory, with insights into projective geometry and cubic surfaces.
Explore sharp inequalities in probability and harmonic analysis, covering motivations, history, proofs, and applications in stochastic integrals and numerical approximations.
Explore metric representations, algorithms, and geometry in this lecture covering multidimensional scaling, metric repair, optimization techniques, and dimensionality reduction.
Explore spatial data analysis techniques for public health, focusing on disease surveillance, outbreak detection, and global patterns in health data.
Explore tame geometry's role in Hodge Theory, covering major advances, definable structures, and key theorems. Gain insights into geometric variation and functional transcendence in this advanced mathematics lecture.
Explore how power dynamics shape mathematics policies and reforms through an analytical lens of interest convergence, examining historical perspectives and social conditions.
Explore the Kakeya needle problem for rectifiable sets, covering basic theorems, discrete sets, differential structures, and dimensions, with insights from mathematician Marianna Csőrnyei.
Explore the stability of black holes with matter in this advanced mathematics lecture, covering spacetime, light cones, and gravitational electromagnetic radiation.
Explore mathematical models for vaccine-induced herd immunity, analyzing factors like R0, vaccine efficacy, and population heterogeneity to understand COVID-19 implications and future research directions.
Explore hyperbolic geometry, from asteroids to higher dimensions, in this engaging lecture on mathematical families and their fascinating properties.
Explore Euclidean lines on hyperbolic manifolds, from basic models to complex surfaces, with insights on rigidity theorems and dynamical systems in this advanced mathematics lecture.
Explore emergent behavior in collective dynamics, from opinion formation to flocking. Learn about alignment, communication kernels, and hydrodynamic descriptions in various fields like biology and crowd dynamics.
Explore field patching techniques and their applications in algebraic structures, number fields, and algebraic groups, with insights on local-to-global principles and modern developments.
Explore interacting stochastic processes on random graphs, covering models like voter and neuronal hox, and examining challenges in sparse regimes and local convergence.
Explore nonlocal models in mathematics, their analysis, and applications. Learn about nonlocal vector calculus, operators, and numerical solutions for finite-range interactions.
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