activity
20162022
most citedGlobal Guarantees for Blind Demodulation with Generative Priors

10 citations · 29 across the 7 of their papers we have counts for

collaborators

7 papers

cs.IT2022★ 1 cited

A coherence parameter characterizing generative compressed sensing with Fourier measurements

Aaron Berk, Simone Brugiapaglia, Babhru Joshi +3

In Bora et al. (2017), a mathematical framework was developed for compressed sensing guarantees in the setting where the measurement matrix is Gaussian and the signal structure is…

cs.IR2020

Polar Deconvolution of Mixed Signals

Zhenan Fan, Halyun Jeong, Babhru Joshi +1

The signal demixing problem seeks to separate a superposition of multiple signals into its constituent components. This paper studies a two-stage approach that first decompresses a…

math.OC2019★ 5 cited

Bilinear Compressed Sensing under known Signs via Convex Programming

Alireza Aghasi, Ali Ahmed, Paul Hand +1

We consider the bilinear inverse problem of recovering two vectors, and , from their entrywise product. We consider…

math.OC2019★ 10 cited

Global Guarantees for Blind Demodulation with Generative Priors

Paul Hand, Babhru Joshi

We study a deep learning inspired formulation for the blind demodulation problem, which is the task of recovering two unknown vectors from their entrywise multiplication. We consid…

math.OC2018

A convex program for bilinear inversion of sparse vectors

Alireza Aghasi, Ali Ahmed, Paul Hand +1

We consider the bilinear inverse problem of recovering two vectors, and , from their entrywise product. We consider t…

cs.IT2017★ 6 cited

BranchHull: Convex bilinear inversion from the entrywise product of signals with known signs

Alireza Aghasi, Ali Ahmed, Paul Hand +1

We consider the bilinear inverse problem of recovering two vectors, and , in from their entrywise product. For the case where the vectors have known signs and…

math.OC2016★ 7 cited

A Convex Program for Mixed Linear Regression with a Recovery Guarantee for Well-Separated Data

Paul Hand, Babhru Joshi

We introduce a convex approach for mixed linear regression over features. This approach is a second-order cone program, based on L1 minimization, which assigns an estimate regr…