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Patrick J. Loughlin

Researcher at University of Pittsburgh

Publications -  201
Citations -  3929

Patrick J. Loughlin is an academic researcher from University of Pittsburgh. The author has contributed to research in topics: Instantaneous phase & Time–frequency analysis. The author has an hindex of 32, co-authored 196 publications receiving 3711 citations. Previous affiliations of Patrick J. Loughlin include University of Utah & Air Force Institute of Technology.

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Model-based waveform design for optimal detection: A multi-objective approach to dealing with incomplete a priori knowledge

TL;DR: It is shown, via simulation, that when the objective function of the optimization problem is chosen to maximize the minimum probability of detection among all possible model combinations, the optimal waveforms obtained are advantageous.
Journal ArticleDOI

Identifying Resonant Poles by Visual Inspection of Pole-Zero Plots

TL;DR: In this paper , the authors derive the plane pole regions for continuous-time and discrete-time LTI systems to yield resonance, which can be identified by visual inspection of the pole-zero plot, without the need for calculations.
Proceedings ArticleDOI

Time-frequency methods for biological signal estimation

TL;DR: Methods for obtaining basic signal parameters are presented and applied to the problem of detection, estimation, and enhancement of biological signals and human speech and whale sounds are applied.

The Utility of Time-Frequency Analysis in Studying Human Balance

TL;DR: The study of human postural control, which is critical to most activities of everyday life, is an active area of biomedical research, vital to improving understanding of human balance and the evaluation and rehabilitation of individuals with balance disorders.

Phase Space Analysis of the Telegraph Equation

TL;DR: In this paper , a new approach to the study of the telegraph equation, based on analyzing the equation in phase space, is presented. But this approach is not suitable for the case of dispersion, since the group velocity changes with frequency and therefore the wave changes as it propagates over space and time.