activity
20152018
most citedRecovery of Piecewise Smooth Images from Few Fourier Samples

8 citations · 19 across the 5 of their papers we have counts for

collaborators

9 papers

cs.LG2018

Clustering of Data with Missing Entries

Sunrita Poddar, Mathews Jacob

The analysis of large datasets is often complicated by the presence of missing entries, mainly because most of the current machine learning algorithms are designed to work with ful…

cs.CV2018

Recovery of Point Clouds on Surfaces: Application to Image Reconstruction

Sunrita Poddar, Mathews Jacob

We introduce a framework for the recovery of points on a smooth surface in high-dimensional space, with application to dynamic imaging. We assume the surface to be the zero-level s…

cs.IT20177 cited

Separation-Free Super-Resolution from Compressed Measurements is Possible: an Orthonormal Atomic Norm Minimization Approach

Weiyu Xu, Jirong Yi, Soura Dasgupta +3

We consider the problem of recovering the superposition of distinct complex exponential functions from compressed non-uniform time-domain samples. Total Variation (TV) minimiza…

cs.CV20173 cited

Clustering of Data with Missing Entries using Non-convex Fusion Penalties

Sunrita Poddar, Mathews Jacob

The presence of missing entries in data often creates challenges for pattern recognition algorithms. Traditional algorithms for clustering data assume that all the feature values a…

cs.CV2017

Novel Structured Low-rank algorithm to recover spatially smooth exponential image time series

Arvind Balachandrasekaran, Mathews Jacob

We propose a structured low rank matrix completion algorithm to recover a time series of images consisting of linear combination of exponential parameters at every pixel, from unde…

cs.IT2016

Structured low-rank recovery of piecewise constant signals with performance guarantees

Greg Ongie, Sampurna Biswas, Mathews Jacob

We derive theoretical guarantees for the exact recovery of piecewise constant two-dimensional images from a minimal number of non-uniform Fourier samples using a convex matrix comp…