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Adam H. Monahan

Researcher at University of Victoria

Publications -  143
Citations -  3789

Adam H. Monahan is an academic researcher from University of Victoria. The author has contributed to research in topics: Wind speed & Sea ice. The author has an hindex of 31, co-authored 135 publications receiving 3270 citations. Previous affiliations of Adam H. Monahan include Humboldt University of Berlin & Canadian Institute for Advanced Research.

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Empirical Orthogonal Functions: The Medium is the Message

TL;DR: In this paper, a review demonstrates that in general individual EOF modes (i) will not correspond to individual dynamical modes, (ii) would not correspond well to individual kinematic degrees of freedom, and (iii) will be statistically independent of other EOF models.
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Transport in time-dependent dynamical systems: Finite-time coherent sets

TL;DR: A novel probabilistic methodology based upon transfer operators that automatically detect maximally coherent sets that is very simple to implement, requiring only singular vector computations of a matrix of transitions induced by the dynamics.
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The Probability Distribution of Sea Surface Wind Speeds. Part I: Theory and SeaWinds Observations

TL;DR: In this paper, the authors considered the probability distribution of sea surface wind speeds, w, and derived empirical expressions for the probability density function of w in terms of the mean and standard deviation of the vector wind.

REVIEW Empirical Orthogonal Functions: The Medium is the Message

TL;DR: In this paper, a review demonstrates that in general individual EOF modes (i) will not correspond to individual dynamical modes, (ii) would not correspond with individual kinematic degrees of freedom, (iii) will be statistically independent of other EOF models, and (iv) would be strongly influenced by the nonlocal requirement that modesmaximize variance over the target domain.
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Nonlinear Principal Component Analysis by Neural Networks: Theory and Application to the Lorenz System

TL;DR: A nonlinear generalization of principal component analysis (PCA) is implemented in a variational framework using a five-layer autoassociative feed-forward neural network and it is found that as noise is added to the Lorenz attractor, the NLPCA approximation remain superior to the PCA approximations until the noise level is so great that the lowerdimensional nonlinear structure of the data is no longer manifest to the eye.