Original paper

Near-Optimal Bounds for Phase Synchronization

Volume: 28, Issue: 2, Pages: 989 - 1016
Published: Jan 1, 2018
Abstract
The problem of estimating the phases (angles) of a complex unit-modulus vector zfrom their noisy pairwise relative measurements C = zz^* + \sigma W where Wis a complex-valued Gaussian random matrix, is known as phase synchronization. The maximum likelihood estimator (MLE) is a solution to a unit--modulus-constrained quadratic programming problem, which is nonconvex. Existing works have proposed polynomial-time algorithms such as a...
Paper Details
Title
Near-Optimal Bounds for Phase Synchronization
Published Date
Jan 1, 2018
Volume
28
Issue
2
Pages
989 - 1016
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