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Explore constructive mathematics and challenge traditional logic with Andrej Bauer's thought-provoking examination of the Law of Excluded Middle in mathematical reasoning.
Explore the Lean theorem prover with Mario Carneiro in this introductory talk, covering its key features and applications in mathematical formalization.
Explore Homotopy Type Theory (HoTT) with Steve Awodey, delving into its foundations, applications, and significance in modern mathematics and computer science.
Explore insights from Metamath, a formal proof verification system, and its implications for mathematical reasoning and proof automation.
Explore binding syntaxes and their semantics with Guillaume Allais, delving into advanced concepts in programming language theory and formal methods.
Explore localized model order reduction techniques for multiscale PDE-constrained optimization, focusing on localized training and on-the-fly enrichment strategies to improve computational efficiency.
Explore advanced multiscale methods for higher-order convergence in numerical homogenization, covering elliptic and time-dependent problems with practical examples.
Explore classical and modern structure theorems in Boolean Function Analysis, focusing on biased hypercube and symmetric group applications.
Explore signal recovery techniques using Fourier transforms and restriction theory, with applications to multiple transmissions and continuous problems in mathematics.
Explore inverse isoperimetric problems in graphs, focusing on the Fourier-Entropy-Influence conjecture and related inequalities. Progress and applications in PAC learning discussed.
Explore inverse isoperimetric problems in graphs, focusing on the Fourier-Entropy-Influence conjecture and related inequalities. Progress and applications discussed.
Explores discrete minimizers of Ginzburg-Landau energy in finite element spaces, focusing on parameter κ's influence on vortex lattices and mesh resolution conditions for accurate numerical simulations.
Explore a nonlocal model for dynamic brittle damage, examining its phases, evolution, and energy balance. Learn how this approach relates to Griffith fracture energy and Navier's equation for crack propagation.
Explore the asymptotics of optimal constants in Khinchine-Kahane inequality, examining classical moment inequalities for Rademacher sums and recent developments in this century-old field of study.
Explores inverse isoperimetric problems in graphs, focusing on the Fourier-Entropy-Influence conjecture and related inequalities, with applications to PAC learning and other areas.
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