activity
20142026
most citedOutlier-Robust Clustering of Non-Spherical Mixtures

16 citations · 62 across the 29 of their papers we have counts for

collaborators
Showing 2023Show all

7 papers · 1 filter

cs.DS2023

Metric Embeddings Beyond Bi-Lipschitz Distortion via Sherali-Adams

Ainesh Bakshi, Vincent Cohen-Addad, Samuel B. Hopkins +2

Metric embeddings are a widely used method in algorithm design, where generally a ``complex'' metric is embedded into a simpler, lower-dimensional one. Historically, the theoretica…

quant-ph2023

Learning quantum Hamiltonians at any temperature in polynomial time

Ainesh Bakshi, Allen Liu, Ankur Moitra +1

We study the problem of learning a local quantum Hamiltonian given copies of its Gibbs state at a known inverse temperature . Anshu, Arun…

cs.LG2023

Tensor Decompositions Meet Control Theory: Learning General Mixtures of Linear Dynamical Systems

Ainesh Bakshi, Allen Liu, Ankur Moitra +1

Recently Chen and Poor initiated the study of learning mixtures of linear dynamical systems. While linear dynamical systems already have wide-ranging applications in modeling time-…

cs.DS2023★ 5 cited

A Near-Linear Time Algorithm for the Chamfer Distance

Ainesh Bakshi, Piotr Indyk, Rajesh Jayaram +2

For any two point sets of size up to , the Chamfer distance from to is defined as , whe…

cs.DS2023

Krylov Methods are (nearly) Optimal for Low-Rank Approximation

Ainesh Bakshi, Shyam Narayanan

We consider the problem of rank- low-rank approximation (LRA) in the matrix-vector product model under various Schatten norms: $$ \min_{\|u\|_2=1} \|A (I - u u^\top)\|_{\mathcal…

quant-ph2023★ 1 cited

An Improved Classical Singular Value Transformation for Quantum Machine Learning

Ainesh Bakshi, Ewin Tang

We study quantum speedups in quantum machine learning (QML) by analyzing the quantum singular value transformation (QSVT) framework. QSVT, introduced by [GSLW, STOC'19, arXiv:1806.…

math.OC2023

A New Approach to Learning Linear Dynamical Systems

Ainesh Bakshi, Allen Liu, Ankur Moitra +1

Linear dynamical systems are the foundational statistical model upon which control theory is built. Both the celebrated Kalman filter and the linear quadratic regulator require kno…