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Erik Waingarten

4 accepted papers

2025

Randomized Dimensionality Reduction for Euclidean Maximization and Diversity Measures

ICML 2025poster

Randomized dimensionality reduction is a widely-used algorithmic technique for speeding up large-scale Euclidean optimization problems. In this paper, we study dimension reduction for a variety of maximization problems, including max-matching, max-spanning tree, as well as various measures for datas…

Cited by 0SourcePDFScholar
2023

Near-Linear Time Algorithm for the Chamfer Distance

NeurIPS 2023poster

For any two point sets $A,B \subset \mathbb{R}^d$ of size up to $n$, the Chamfer distance from $A$ to $B$ is defined as $\texttt{CH}(A,B)=\sum_{a \in A} \min_{b \in B} d_X(a,b)$, where $d_X$ is the underlying distance measure (e.g., the Euclidean or Manhattan distance). The Chamfer distance is a pop…

Cited by 11SourcePDFScholar
2023

Simple, Scalable and Effective Clustering via One-Dimensional Projections

NeurIPS 2023poster

Clustering is a fundamental problem in unsupervised machine learning with many applications in data analysis. Popular clustering algorithms such as Lloyd's algorithm and $k$-means++ can take $\Omega(ndk)$ time when clustering $n$ points in a $d$-dimensional space (represented by an $n\times d$ matri…

Cited by 3SourcePDFScholar
2022

Estimation of Entropy in Constant Space with Improved Sample Complexity

NeurIPS 2022accept

Recent work of Acharya et al.~(NeurIPS 2019) showed how to estimate the entropy of a distribution $\mathcal D$ over an alphabet of size $k$ up to $\pm\epsilon$ additive error by streaming over $(k/\epsilon^3) \cdot \text{polylog}(1/\epsilon)$ i.i.d.\ samples and using only $O(1)$ words of memory. In…

Cited by 11SourcePDFScholar