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Tegan Emerson

Researcher at United States Naval Research Laboratory

Publications -  36
Citations -  578

Tegan Emerson is an academic researcher from United States Naval Research Laboratory. The author has contributed to research in topics: Computer science & Topological data analysis. The author has an hindex of 7, co-authored 26 publications receiving 388 citations. Previous affiliations of Tegan Emerson include Colorado State University & Pacific Northwest National Laboratory.

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Journal Article

Persistence images: a stable vector representation of persistent homology

TL;DR: In this article, a persistence diagram (PD) is converted to a finite-dimensional vector representation which is called a persistence image (PI) and proved the stability of this transformation with respect to small perturbations in the inputs.
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Persistence Images: A Stable Vector Representation of Persistent Homology

TL;DR: This work converts a PD to a finite-dimensional vector representation which it is called a persistence image, and proves the stability of this transformation with respect to small perturbations in the inputs.
Posted Content

Topological Data Analysis of Task-Based fMRI Data from Experiments on Schizophrenia

TL;DR: This paper uses persistent homology to analyze networks that are constructed from task-based fMRI data from schizophrenia patients, healthy controls, and healthy siblings of schizophrenia patients and finds that the members of the sibling cohort have topological features that are distinct from the other two cohorts.
Posted Content

Persistence Images: An Alternative Persistent Homology Representation.

TL;DR: It is shown that several machine learning techniques, applied to persistence images for classification tasks, yield high accuracy rates on multiple data sets and these sameMachine learning techniques fare better when applied to persistency images than when applied when it comes to persistence diagrams.
Journal ArticleDOI

Transport-based model for turbulence-corrupted imagery.

TL;DR: A new model for turbulence-corrupted imagery is proposed based on the theory of optimal mass transport, and combining it with a least action principle, which suggests a new class of methods for approximately recovering the solution of the photon density flow created by a turbulent atmosphere.