activity
19992026
most citedAn algebraic characterization of injectivity in phase retrieval

225 citations · 278 across the 27 of their papers we have counts for

collaborators

32 papers

math.ST2026

The generalized method of moments is (almost) statistically efficient in low-SNR Gaussian latent-variable models

Amnon Balanov, Tamir Bendory, Dan Edidin

We study estimation in the low signal-to-noise ratio (SNR) regime for a broad class of Gaussian latent-variable models, including Gaussian mixtures and orbit recovery problems. We…

eess.SP2026

Projected multi-reference alignment

Amnon Balanov, Josh Katz, Tamir Bendory +1

Motivated by structural biology applications, we study the projected multi-reference alignment (MRA) model, in which an unknown signal is observed through noisy samples, each gener…

math.MG2026

Euclidean distance geometry and the orthogonal beltway problem

Dan Edidin, Arun Suresh

The orthogonal beltway problem is the problem of recovering the -orbit of a -function supported at a finite number of points in $\r^n$ from its auto-correlation o…

eess.SP2026

Group-invariant moments under tomographic projections

Amnon Balanov, Tamir Bendory, Dan Edidin

Let be an unknown object, and suppose the observations are tomographic projections of randomly rotated copies of of the form , wh…

eess.SP2026

Provable orbit recovery over SO(3) from the non-uniform second moment

Tamir Bendory, Dan Edidin, Josh Katz +2

We study the recovery of an unknown three-dimensional band-limited signal from multiple noisy observations that are randomly rotated by latent elements of SO(3), where the rotation…

cs.IT2025

Orbit recovery under the rigid motions group

Amnon Balanov, Tamir Bendory, Dan Edidin

We study the orbit recovery problem under the rigid-motion group SE(n), where the objective is to reconstruct an unknown signal from multiple noisy observations subjected to unknow…