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Stephen McLaughlin

Researcher at Heriot-Watt University

Publications -  469
Citations -  12016

Stephen McLaughlin is an academic researcher from Heriot-Watt University. The author has contributed to research in topics: Turbo code & Lidar. The author has an hindex of 51, co-authored 449 publications receiving 10648 citations. Previous affiliations of Stephen McLaughlin include University of Edinburgh & University of Toulouse.

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Proceedings ArticleDOI

Rate-compatible punctured low-density parity-check codes for ultra wide band systems

TL;DR: In this article, rate-compatible punctured low-density parity-check (RCP-LDPC) codes are proposed to reduce the implementation complexity and enable the use of retransmission protocols based on incremental redundancy to increase the throughput.
Proceedings ArticleDOI

The effects of interference between the TDD and FDD mode in UMTS at the boundary of 1920 MHz

TL;DR: In this article, the authors investigated the impact of the separation distance of the TDD and FDD base stations and frame synchronisation on system capacity, and found that the most detrimental effects for the FDD interface are for small BS separations.
Proceedings ArticleDOI

Passive sonar signature estimation using bispectral techniques

TL;DR: This work demonstrates how bispectral techniques applied to data recorded at a sea trial in the Baltic Sea can be used to separate the different sources present in the signature, and finds that normalized bispectrum measures (skewness) could provide additional coupling information not visible in the standard bispectrums.
Proceedings ArticleDOI

Performance analysis for hybrid wireless networks

TL;DR: Analytical models for the reuse efficiency and a capacity bound of a hybrid cellular and ad hoc network for high data rate wireless access are developed and it is found that with this interference limiting measure, multi hop networks can benefit from a multi hop reuse gain compared to single hop networks.
Posted Content

Generalized Thresholding and Online Sparsity-Aware Learning in a Union of Subspaces

TL;DR: A generalized thresholding operator, which relates to both convex and non-convex penalty functions, is introduced and a novel family of partially quasi-nonexpansive mappings is introduced as a functional analytic tool for treating the GT operator.