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20122022
most citedSparse Regularization via Convex Analysis

430 citations · 1.6k across the 21 of their papers we have counts for

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Showing 2015Show all

8 papers · 1 filter

math.OC2015★ 5 cited

The Douglas-Rachford Algorithm for Weakly Convex Penalties

İlker Bayram, Ivan W. Selesnick

The Douglas-Rachford algorithm is widely used in sparse signal processing for minimizing a sum of two convex functions. In this paper, we consider the case where one of the functio…

math.OC2015★ 57 cited

Enhanced Sparsity by Non-Separable Regularization

Ivan W. Selesnick, Iker Bayram

This paper develops a convex approach for sparse one-dimensional deconvolution that improves upon L1-norm regularization, the standard convex approach. We propose a sparsity-induci…

cs.CV2015★ 107 cited

Enhanced Low-Rank Matrix Approximation

Ankit Parekh, Ivan W. Selesnick

This letter proposes to estimate low-rank matrices by formulating a convex optimization problem with non-convex regularization. We employ parameterized non-convex penalty functions…

cs.SD2015★ 67 cited

Detection of Faults in Rotating Machinery Using Periodic Time-Frequency Sparsity

Yin Ding, Wangpeng He, Binqiang Chen +2

This paper addresses the problem of extracting periodic oscillatory features in vibration sig- nals for detecting faults in rotating machinery. To extract the feature, we propose a…

cs.SD2015★ 162 cited

Sparsity-based Algorithm for Detecting Faults in Rotating Machines

Wangpeng He, Yin Ding, Yanyang Zi +1

This paper addresses the detection of periodic transients in vibration signals for detecting faults in rotating machines. For this purpose, we present a method to estimate periodic…

cs.LG2015★ 26 cited

Sparsity-based Correction of Exponential Artifacts

Yin Ding, Ivan W. Selesnick

This paper describes an exponential transient excision algorithm (ETEA). In biomedical time series analysis, e.g., in vivo neural recording and electrocorticography (ECoG), some me…

math.OC2015

Convex Fused Lasso Denoising with Non-Convex Regularization and its use for Pulse Detection

Ankit Parekh, Ivan W. Selesnick

We propose a convex formulation of the fused lasso signal approximation problem consisting of non-convex penalty functions. The fused lasso signal model aims to estimate a sparse p…

cs.CV2015★ 60 cited

Convex Denoising using Non-Convex Tight Frame Regularization

Ankit Parekh, Ivan W. Selesnick

This paper considers the problem of signal denoising using a sparse tight-frame analysis prior. The L1 norm has been extensively used as a regularizer to promote sparsity; however,…