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Thomas L. Marzetta

Researcher at New York University

Publications -  212
Citations -  51076

Thomas L. Marzetta is an academic researcher from New York University. The author has contributed to research in topics: MIMO & Precoding. The author has an hindex of 57, co-authored 206 publications receiving 45509 citations. Previous affiliations of Thomas L. Marzetta include Mathematical Sciences Research Institute & Alcatel-Lucent.

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Five Disruptive Technology Directions for 5G

TL;DR: Five technologies that could lead to both architectural and component disruptive design changes: device-centric architectures, millimeter wave, massive MIMO, smarter devices, and native support for machine-to-machine communications are described.
Proceedings ArticleDOI

Massive MU-MIMO downlink TDD systems with linear precoding and downlink pilots

TL;DR: A massive MU-MIMO downlink time-division duplex system where a base station equipped with many antennas serves several single-antenna users in the same time-frequency resource is considered, and an efficient channel estimation scheme to acquire CSI at each user, called beamforming training scheme is considered.
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Massive MU-MIMO Downlink TDD Systems with Linear Precoding and Downlink Pilots

TL;DR: In this article, the authors considered a massive MU-MIMO downlink time division duplex system where a base station (BS) equipped with many antennas serves several single-antenna users in the same time-frequency resource.
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Cell-Free Massive MIMO: Uniformly Great Service For Everyone

TL;DR: The Cell-Free Massive MIMO system can provide an almost 20-fold increase in 95%-likely per-user throughput, compared with the small-cell system, and is more robust to shadow fading correlation than smallcell systems.
Journal ArticleDOI

Spatially-Stationary Model for Holographic MIMO Small-Scale Fading

TL;DR: This paper considers the small-scale fading in the far-field, and model it as a zero-mean, spatially-stationary, and correlated Gaussian scalar random field, and develops a discrete representation for the field as a Fourier plane-wave series expansion.