Global convergence of ADMM in nonconvex nonsmooth optimization
In this paper, we analyze the convergence of the alternating direction method of multipliers
(ADMM) for minimizing a nonconvex and possibly nonsmooth objective function, ϕ (x_0 …
(ADMM) for minimizing a nonconvex and possibly nonsmooth objective function, ϕ (x_0 …
Sparse iterative closest point
Rigid registration of two geometric data sets is essential in many applications, including
robot navigation, surface reconstruction, and shape matching. Most commonly, variants of …
robot navigation, surface reconstruction, and shape matching. Most commonly, variants of …
Group sparsity residual constraint with non-local priors for image restoration
Group sparse representation (GSR) has made great strides in image restoration producing
superior performance, realized through employing a powerful mechanism to integrate the …
superior performance, realized through employing a powerful mechanism to integrate the …
A simple effective heuristic for embedded mixed-integer quadratic programming
In this paper, we propose a fast optimisation algorithm for approximately minimising convex
quadratic functions over the intersection of affine and separable constraints (ie the Cartesian …
quadratic functions over the intersection of affine and separable constraints (ie the Cartesian …
Group-sparse signal denoising: non-convex regularization, convex optimization
PY Chen, IW Selesnick - IEEE Transactions on Signal …, 2014 - ieeexplore.ieee.org
Convex optimization with sparsity-promoting convex regularization is a standard approach
for estimating sparse signals in noise. In order to promote sparsity more strongly than …
for estimating sparse signals in noise. In order to promote sparsity more strongly than …
Compressed sensing recovery via nonconvex shrinkage penalties
J Woodworth, R Chartrand - Inverse Problems, 2016 - iopscience.iop.org
Abstract The ${{\ell}}^{0} $ minimization of compressed sensing is often relaxed to
${{\ell}}^{1} $, which yields easy computation using the shrinkage mapping known as soft …
${{\ell}}^{1} $, which yields easy computation using the shrinkage mapping known as soft …
A benchmark for sparse coding: When group sparsity meets rank minimization
Sparse coding has achieved a great success in various image processing tasks. However, a
benchmark to measure the sparsity of image patch/group is missing since sparse coding is …
benchmark to measure the sparsity of image patch/group is missing since sparse coding is …
Variational depth from focus reconstruction
This paper deals with the problem of reconstructing a depth map from a sequence of
differently focused images, also known as depth from focus (DFF) or shape from focus. We …
differently focused images, also known as depth from focus (DFF) or shape from focus. We …
LASSO vector autoregression structures for very short‐term wind power forecasting
The deployment of smart grids and renewable energy dispatch centers motivates the
development of forecasting techniques that take advantage of near real‐time measurements …
development of forecasting techniques that take advantage of near real‐time measurements …
Hyperspectral sparse unmixing via nonconvex shrinkage penalties
Hyperspectral sparse unmixing aims at finding the optimal subset of spectral signatures in
the given spectral library and estimating their proportions in each pixel. Recently …
the given spectral library and estimating their proportions in each pixel. Recently …