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Explore entropy methods for hypocoercive equations, focusing on BGK and Fokker-Planck models. Learn about decay rates, auxiliary functionals, and regularization techniques in non-symmetric systems.
Explore metric currents, isoperimetric inequalities, and compactness in geometric measure theory. Gain insights from expert S. Wenger on nonpositive sectional curvature and growth types in metric spaces.
Explore optimal transportation and Monge Ampère equations, covering key concepts like super differentials, isoperimetric problems, and probability measures in this advanced mathematics lecture.
Explore advanced concepts in geometric measure theory, including zero forms, currents, and rectifiability theorems, with applications to area-minimizing problems in mathematics.
Explore advanced concepts in geometric measure theory, including currents, boundaries, and regularity theory for area-minimizing surfaces, with applications to optimal transport problems.
Explore motion by curvature of planar networks, covering collapse, parametrization, evolution equations, special cases, singularities, and localization. Gain insights into this advanced mathematical topic.
Explore phase-field models for motion by mean curvature, covering topics like skew symmetry, levelsets, distance functions, and classical statements with expert Panagiotis Souganidis.
Explore singularities in mean curvature flow of convex hypersurfaces, covering max inequality, weak solutions, surgeries, and Type 2 singularities with intuitive explanations.
Explore existence and regularity theories of Brakke flow, covering initial configuration, linear and alpha regularity, dispersed irregularity, and the Monotonicity Formula for minimal surfaces.
Explore theories of Brakke flow, including existence and regularity, with expert Yoshihiro Tonegawa. Delve into key concepts like geometric metatheory, approximate tangent space, and multiplicity functions.
Learn the basics of quantum computation, its potential for problem-solving, and current technological advancements in this field. Explore algorithms, complexity classes, and real-world applications.
Explore quantum black holes, string theory, and their connections to number theory and geometry. Gain insights into fundamental physics concepts, suitable for mathematicians and physics students.
Explore Lorentzian geometry, covering basic definitions, hyperbolic spaces, isometries, and advanced concepts like Margulis space-times and crooked planes.
Explore Hitchin representations, Liouville currents, and complex structures in this advanced mathematics lecture, covering theorems, symplectic manifolds, and modular space vibrations.
Explore Veech groups, cutting sequences, and penetration spectra in translation surfaces. Learn about affine automorphisms, Sturmian sequences, and Teichmüller curves in this advanced mathematics lecture.
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