S
Suresh K. Khator
Researcher at University of Houston
Publications - 41
Citations - 1218
Suresh K. Khator is an academic researcher from University of Houston. The author has contributed to research in topics: Electric power system & Deadlock. The author has an hindex of 17, co-authored 39 publications receiving 1090 citations. Previous affiliations of Suresh K. Khator include University of South Florida.
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Journal ArticleDOI
Power distribution planning: a review of models and issues
Suresh K. Khator,L.C. Leung +1 more
TL;DR: In this article, the authors provide a review of research problems as well as models related to the planning of substations and/or distribution feeders, and a discussion on relevant research opportunities is included.
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Stochastic Pre-hurricane Restoration Planning for Electric Power Systems Infrastructure
TL;DR: A proactive resource allocation model for repair and restoration of potential damages to the power system infrastructure located on the path of an upcoming hurricane is proposed to develop an efficient framework for system operators to minimize potential damaged to power system components in a cost-effective manner.
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Proactive Recovery of Electric Power Assets for Resiliency Enhancement
TL;DR: The theoretical and practical implications of the developed models will push the research frontier of proactive response and recovery schemes in electric power grids, while its flexibility will support application to a variety of infrastructures, in response to a wide range of extreme weather events and natural disasters.
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A survey of Petri net applications in modeling controls for automated manufacturing systems
TL;DR: Past and present research in these areas is critically examined in an attempt to focus on the guidelines for on-going research in control modeling.
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Cell formation in group technology: a new approach
Suresh K. Khator,S. A. Irani +1 more
TL;DR: A heuristic procedure, the Occupancy Value method, for identifying clusters in a machine-component matrix created from route card data, which progressively develops block diagonalization starting from the northwest corner of the matrix.