Minimizing nonconvex functions for sparse vector reconstruction
IEEE Transactions on Signal Processing
A comparison of typical ℓp minimization algorithms
Neurocomputing
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In this paper we present a new technique for minimizing a class of nonconvex functions for solving the problem of under-determined systems of linear equations. The proposed technique is based on locally replacing the nonconvex objective function by a convex objective function. The main property of the utilized convex function is that it is minimized at a point that reduces the original concave function. The resulting algorithm is iterative and outperforms some previous algorithms that have been applied to the same problem.