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Steven Gillispie

Researcher at University of Washington

Publications -  24
Citations -  690

Steven Gillispie is an academic researcher from University of Washington. The author has contributed to research in topics: Directed acyclic graph & Detector. The author has an hindex of 12, co-authored 24 publications receiving 667 citations. Previous affiliations of Steven Gillispie include National Institutes of Health.

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Proceedings ArticleDOI

Preliminary Experience With The Photon History Generator Module Of A Public-domain Simulation System For Emission Tomography

TL;DR: SimSET as mentioned in this paper is a software simulation system for emission tomography (SimSET) that allows source activity and attenuation to be modeled as voxelized objects in three dimensions.
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Enumerating Markov Equivalence Classes of Acyclic Digraph Models

TL;DR: A computer program was written to enumerate the equivalence classes of ADG models as specified by Pearl & Verma's equivalence criterion, and the maximum number of classes generated by any undirected graph was found to increase approximately factorially.
Proceedings Article

Enumerating Markov Equivalence Classes of Acyclic Digraph Models

TL;DR: In this paper, the equivalence classes of directed acyclic digraphs (DAGs) were enumerated and the maximum number of classes generated by any undirected graph was found to increase approximately factorially.
Journal ArticleDOI

Medical versus Early Surgical Therapy in Patients with Triple-Vessel Disease and Mild Angina Pectoris: A CASS Registry Study of Survival

TL;DR: Results of coronary artery bypass grafting were evaluated in 856 nonrandomized patients with mild angina and three-vessel disease and those whose only proximal stenosis was located in the left anterior descending coronary artery, increased survival with surgical treatment could not be demonstrated.
Journal ArticleDOI

The size distribution for Markov equivalence classes of acyclic digraph models

TL;DR: A computer program was written to enumerate the equivalence classes of ADG models and study the distributions of class sizes and number of edges for graphs up to n = 10 vertices, where the ratio of ADGs to numbers of classes appears to approach an asymptote of about 3.7.