Plotting

 Nisheeth Vishnoi


Coresets for Clustering with Fairness Constraints

Neural Information Processing Systems

In a recent work, [20] studied the following "fair" variants of classical clustering problems such as k-means and k-median: given a set of n data points in R


Online sampling from log-concave distributions

Neural Information Processing Systems

Interest in this problem derives from applications in machine learning, Bayesian statistics, and optimization where, rather than obtaining all the observations at once, one constantly acquires new data, and must continuously update the distribution.



Dimensionally Tight Bounds for Second-Order Hamiltonian Monte Carlo

Neural Information Processing Systems

Hamiltonian Monte Carlo (HMC) is a widely deployed method to sample from highdimensional distributions in Statistics and Machine learning. HMC is known to run very efficiently in practice and its popular second-order "leapfrog" implementation has long been conjectured to run in d



Online sampling from log-concave distributions

Neural Information Processing Systems

Interest in this problem derives from applications in machine learning, Bayesian statistics, and optimization where, rather than obtaining all the observations at once, one constantly acquires new data, and must continuously update the distribution.