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Louis M. Pecora

Researcher at United States Naval Research Laboratory

Publications -  117
Citations -  22326

Louis M. Pecora is an academic researcher from United States Naval Research Laboratory. The author has contributed to research in topics: Synchronization of chaos & Chaotic. The author has an hindex of 37, co-authored 116 publications receiving 20778 citations. Previous affiliations of Louis M. Pecora include United States Department of the Navy.

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Journal ArticleDOI

Symmetry Induced Group Consensus

TL;DR: It is shown how group consensus for heterogeneous linear agents can be achieved via a simple coupling protocol that exploits the topology of the network and observed the phenomenon of "isolated group consensus," where one or more clusters may achieve group consensus while the other clusters do not.
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Theory of chaos regularization of tunneling in chaotic quantum dots.

TL;DR: While the fluctuation statistics are very different for chaotic and nonchaotic well dynamics, it is shown that the mean splittings of differently shaped wells, including integrable and chaotic wells, are the the same if their well areas and barrier parameters are the same.
Journal ArticleDOI

Regularization of Tunneling Rates with Quantum Chaos

TL;DR: The quantum chaos regularizes the tunneling rates in various shaped, closed, two-dimensional, flat-potential, double wells by calculating the energy splitting between symmetric and antisymmetric state pairs.
Book ChapterDOI

Inferences About Coupling from Ecological Surveillance Monitoring: Approaches Based on Nonlinear Dynamics and Information Theory

TL;DR: Methods for assessing coupling between system components for use in understanding system dynamics and interactions and in detecting changes in system dynamics hold promise for such ecological problems as identifying indicator species, developing informative spatial monitoring designs, detecting ecosystem change and damage, and investigating such topics as population synchrony, species interactions, and environmental drivers.
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Quantum response of weakly chaotic systems

TL;DR: In this article, the Hamiltonian matrix of the driven system does not look like one from a Gaussian ensemble, but rather it is very sparse, characterized by parameters $s$ and $g$ that reflect the percentage of large elements, and their connectivity respectively.