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20042026
most citedOn signal reconstruction without noisy phase

47 citations · 51 across the 18 of their papers we have counts for

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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…

cs.IT2024

A transversality theorem for semi-algebraic sets with application to signal recovery from the second moment and cryo-EM

Tamir Bendory, Nadav Dym, Dan Edidin +1

Semi-algebraic priors are ubiquitous in signal processing and machine learning. Prevalent examples include a) linear models where the signal lies in a low-dimensional subspace; b)…

cs.IT2023

Finite alphabet phase retrieval

Tamir Bendory, Dan Edidin, Ivan Gonzalez

We consider the finite alphabet phase retrieval problem: recovering a signal whose entries lie in a small alphabet of possible values from its Fourier magnitudes. This problem aris…

cs.IT2021

Signal recovery from a few linear measurements of its high-order spectra

Tamir Bendory, Dan Edidin, Shay Kreymer

The -th order spectrum is a polynomial of degree in the entries of a signal , which is invariant under circular shifts of the signal. For , this p…

cs.IT2020

Toward a mathematical theory of the crystallographic phase retrieval problem

Tamir Bendory, Dan Edidin

Motivated by the X-ray crystallography technology to determine the atomic structure of biological molecules, we study the crystallographic phase retrieval problem, arguably the lea…

cs.IT2018

Blind Phaseless Short-Time Fourier Transform Recovery

Tamir Bendory, Dan Edidin, Yonina C. Eldar

The problem of recovering a pair of signals from their blind phaseless short-time Fourier transform measurements arises in several important phase retrieval applications, including…