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Rigorous Guarantees for Tyler's M-estimator via quantum expansion
v1v2v3v4v5 (latest)

Rigorous Guarantees for Tyler's M-estimator via quantum expansion

Annual Conference Computational Learning Theory (COLT), 2020
31 January 2020
Cole Franks
Ankur Moitra
ArXiv (abs)PDFHTML

Papers citing "Rigorous Guarantees for Tyler's M-estimator via quantum expansion"

11 / 11 papers shown
Optimal Bounds for Tyler's M-Estimator for Elliptical Distributions
Optimal Bounds for Tyler's M-Estimator for Elliptical Distributions
Lap Chi Lau
Akshay Ramachandran
84
0
0
15 Oct 2025
T-Rex: Fitting a Robust Factor Model via Expectation-Maximization
T-Rex: Fitting a Robust Factor Model via Expectation-Maximization
Daniel Cederberg
235
0
0
17 May 2025
A Subspace-Constrained Tyler's Estimator and its Applications to
  Structure from Motion
A Subspace-Constrained Tyler's Estimator and its Applications to Structure from Motion
Feng Yu
Teng Zhang
Gilad Lerman
388
6
0
17 Apr 2024
Improved Convergence Factor of Windowed Anderson Acceleration for Symmetric Fixed-Point Iterations
Improved Convergence Factor of Windowed Anderson Acceleration for Symmetric Fixed-Point Iterations
Casey Garner
Gilad Lerman
Teng Zhang
414
1
0
04 Nov 2023
iPCA and stability of star quivers
iPCA and stability of star quivers
Cole Franks
V. Makam
176
2
0
19 Feb 2023
Cubic-Regularized Newton for Spectral Constrained Matrix Optimization
  and its Application to Fairness
Cubic-Regularized Newton for Spectral Constrained Matrix Optimization and its Application to Fairness
Casey Garner
Gilad Lerman
Shuzhong Zhang
201
0
0
02 Sep 2022
On a class of geodesically convex optimization problems solved via
  Euclidean MM methods
On a class of geodesically convex optimization problems solved via Euclidean MM methods
Melanie Weber
S. Sra
246
4
0
22 Jun 2022
Frank-Wolfe-based Algorithms for Approximating Tyler's M-estimator
Frank-Wolfe-based Algorithms for Approximating Tyler's M-estimatorNeural Information Processing Systems (NeurIPS), 2022
L. Danon
Dan Garber
261
4
0
19 Jun 2022
Near optimal sample complexity for matrix and tensor normal models via geodesic convexity
Near optimal sample complexity for matrix and tensor normal models via geodesic convexity
Cole Franks
Rafael Oliveira
Akshay Ramachandran
M. Walter
406
12
0
14 Oct 2021
No-go Theorem for Acceleration in the Hyperbolic Plane
No-go Theorem for Acceleration in the Hyperbolic Plane
Linus Hamilton
Ankur Moitra
218
23
0
14 Jan 2021
Invariant theory and scaling algorithms for maximum likelihood
  estimation
Invariant theory and scaling algorithms for maximum likelihood estimationSIAM Journal on applied algebra and geometry (JSAAG), 2020
Carlos Améndola
Kathlén Kohn
Philipp Reichenbach
A. Seigal
367
38
0
30 Mar 2020
1
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