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Explore geometric constructions for sparse integer signal recovery, focusing on matrix design for robust vector reconstruction in compressed sensing applications.
Explore differentially private stochastic optimization techniques for loss functions with large worst-case Lipschitz parameters, addressing outliers and heavy-tailed data for improved excess risk bounds.
Explore online k-means clustering for arbitrary data streams, focusing on a novel algorithm with polynomial space and time complexity and provable guarantees without input assumptions.
Explore spectral stability in random matrix perturbations, focusing on eigenvector condition numbers and minimum eigenvalue gaps. Gain insights into numerical linear algebra algorithms.
Explore clustering with Gaussian mixtures, focusing on maximum likelihood estimation, Max-Cut solutions, and efficient algorithms. Investigate statistical-computational gaps and challenges in high-dimensional settings.
Explore a generalized Kyle-Back insider trading model with dynamic information, focusing on Markovization, stochastic boundary value problems, and forward-backward SDEs.
Explore probabilistic parking functions, their properties, and connections to combinatorics. Examine statistical transitions and discuss future research directions.
Explore delocalization of planar integer-valued height functions and its relation to O(2)-invariant spin models, offering insights into the Berezinksii-Kosterlitz-Thouless phase transition.
Explore integrability in Liouville quantum gravity, examining conformal field theory and random planar maps, and learn how cutting and gluing techniques yield exact results.
Explore discrete Markov chains with particle interactions, focusing on lozenge tilings and their asymptotic behavior using holomorphic observables.
Explore set valued PDEs and their applications in stochastic optimization, risk measures, and game theory. Learn about dynamic programming principles and set valued HJB equations.
Explore set-valued backward stochastic differential equations and martingale representation, connecting dynamic risk measures to advanced probability theory concepts.
Explore statistical perspectives on privacy, robustness, and fairness in AI, focusing on machine un-learning, adversarial robustness, and fair Bayes-optimal classifiers.
Explore robust estimation in sparse linear models with corrupted observations and heavy-tailed noise. Learn adaptive procedures for optimal signal estimation and sub-Gaussian deviations.
Explore Ramsey graphs and the proof of the Erdös-McKay Conjecture, focusing on edge-statistics and anticoncentration in these unique graph structures.
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