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Carles Navarro Manchon

Researcher at Aalborg University

Publications -  63
Citations -  1009

Carles Navarro Manchon is an academic researcher from Aalborg University. The author has contributed to research in topics: MIMO & Communication channel. The author has an hindex of 15, co-authored 61 publications receiving 829 citations. Previous affiliations of Carles Navarro Manchon include Intel.

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Merging Belief Propagation and the Mean Field Approximation: A Free Energy Approach

TL;DR: A joint message passing approach that combines belief propagation and the mean field approximation and a convergent implementation of these message passing fixed-point equations provided that the underlying factor graph fulfills certain technical conditions.
Journal ArticleDOI

Sparse estimation using Bayesian hierarchical prior modeling for real and complex linear models

TL;DR: Numerical results show the superiority of the proposed estimators over these state-of-the-art algorithms in terms of convergence speed, sparseness, reconstruction error, and robustness in low and medium signal-to-noise ratio regimes.
Proceedings ArticleDOI

Variational Message-Passing for Joint Channel Estimation and Decoding in MIMO-OFDM

TL;DR: Simulation results show that the proposed receiver outperforms in coded bit-error-rate a state-of-the- art iterative receiver of same complexity, in which all blocks are designed independently.
Proceedings ArticleDOI

Location- and Orientation-Aided Millimeter Wave Beam Selection Using Deep Learning

TL;DR: A deep neural network based beam selection method that leverages position and orientation of the receiver to recommend a shortlist of the best beam pairs, thus significantly reducing the alignment overhead is proposed.
Posted Content

Merging Belief Propagation and the Mean Field Approximation: A Free Energy Approach

TL;DR: In this article, a joint message passing approach that combines belief propagation and the mean field approximation is presented, where the message passing fixed-point equations obtained with this combination correspond to stationary points of a constrained region-based free energy approximation.