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20152021
most citedBias Reduction in Compressed Sensing

4 citations · 6 across the 5 of their papers we have counts for

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6 papers · 1 filter

math.OC2021

Relaxations for Non-Separable Cardinality/Rank Penalties

Carl Olsson, Daniele Gerosa, Marcus Carlsson

Rank and cardinality penalties are hard to handle in optimization frameworks due to non-convexity and discontinuity. Strong approximations have been a subject of intense study and…

math.OC2020

A Unified Optimization Framework for Low-Rank Inducing Penalties

Marcus Valtonen Örnhag, Carl Olsson, Anders Heyden

In this paper we study the convex envelopes of a new class of functions. Using this approach, we are able to unify two important classes of regularizers from unbiased non-convex fo…

math.OC20184 cited

Bias Reduction in Compressed Sensing

Carl Olsson, Marcus Carlsson, Daniele Gerosa

Sparsity and rank functions are important ways of regularizing under-determined linear systems. Optimization of the resulting formulations is made difficult since both these penalt…

math.OC2018

An unbiased approach to compressed sensing

Marcus Carlsson, Daniele Gerosa, Carl Olsson

In compressed sensing a sparse vector is approximately retrieved from an under-determined equation system . Exact retrieval would mean solving a large combinatorial problem w…

math.OC2017

A Non-Convex Relaxation for Fixed-Rank Approximation

Carl Olsson, Marcus Carlsson, Erik Bylow

This paper considers the problem of finding a low rank matrix from observations of linear combinations of its elements. It is well known that if the problem fulfills a restricted i…

math.OC20171 cited

Non-Convex Rank/Sparsity Regularization and Local Minima

Carl Olsson, Marcus Carlsson, Fredrik Andersson +1

This paper considers the problem of recovering either a low rank matrix or a sparse vector from observations of linear combinations of the vector or matrix elements. Recent methods…