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Monson H. Hayes

Researcher at George Mason University

Publications -  181
Citations -  8235

Monson H. Hayes is an academic researcher from George Mason University. The author has contributed to research in topics: Fourier transform & Facial recognition system. The author has an hindex of 32, co-authored 181 publications receiving 7871 citations. Previous affiliations of Monson H. Hayes include Georgia Tech Research Institute & Chung-Ang University.

Papers
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Book

Statistical Digital Signal Processing and Modeling

TL;DR: The main thrust is to provide students with a solid understanding of a number of important and related advanced topics in digital signal processing such as Wiener filters, power spectrum estimation, signal modeling and adaptive filtering.
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The reconstruction of a multidimensional sequence from the phase or magnitude of its Fourier transform

TL;DR: In this article, the phase or magnitude information alone is not sufficient, in general, to uniquely specify a sequence, however, a large class of sequences are shown to be recoverable from their phases or magnitudes.
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Signal reconstruction from phase or magnitude

TL;DR: In this article, a set of conditions under which a sequence is uniquely specified by the phase or samples of the phase of its Fourier transform was developed. But these conditions are distinctly different from the minimum or maximum phase conditions, and are applicable to both one-dimensional and multidimensional sequences.
Proceedings ArticleDOI

Hidden Markov models for face recognition

TL;DR: A new method based on the extraction of 2D-DCT feature vectors is described, and the recognition results are compared with other face recognition approaches.
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Eigenface-domain super-resolution for face recognition

TL;DR: This work proposes to transfer the super-resolution reconstruction from pixel domain to a lower dimensional face space, and shows that face-space super- Resolution is more robust to registration errors and noise than pixel-domain super- resolution because of the addition of model-based constraints.