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Elaheh Fata
Researcher at Queen's University
Publications - 14
Citations - 397
Elaheh Fata is an academic researcher from Queen's University. The author has contributed to research in topics: Approximation algorithm & Vertex (geometry). The author has an hindex of 6, co-authored 14 publications receiving 337 citations. Previous affiliations of Elaheh Fata include University of Waterloo & Massachusetts Institute of Technology.
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A Notion of Robustness in Complex Networks
TL;DR: The properties of robustness and connectivity share the same threshold function in Erdös-Rényi graphs, and have the same values in 1-D geometric graphs and certain preferential attachment networks, providing new insights into the structure of such networks.
Journal ArticleDOI
Persistent monitoring in discrete environments: Minimizing the maximum weighted latency between observations
TL;DR: In this article, the authors consider the problem of planning a path for a robot to monitor a known set of features of interest in an environment, where the robot repeatedly performs a closed walk on the graph, and define the weighted latency of a vertex to be the maximum time between visits to that vertex, weighted by the importance of that vertex.
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Persistent Monitoring in Discrete Environments: Minimizing the Maximum Weighted Latency Between Observations
TL;DR: This paper considers the problem of planning a path for a robot to monitor a known set of features of interest in an environment as a graph with vertex weights and edge lengths, and provides two approximation algorithms that can be applied to problems consisting of thousands of vertices.
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Robustness of Complex Networks with Implications for Consensus and Contagion
TL;DR: In this paper, the authors studied the properties of robustness and connectivity in the Erdos-Renyi model for complex networks and showed that the properties share the same threshold function in one-dimensional geometric graphs and preferential attachment networks.
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Multi-stage and Multi-customer Assortment Optimization with Inventory Constraints.
TL;DR: This work considers an assortment optimization problem where a customer chooses a single item from a sequence of sets shown to her, while limited inventories constrain the items offered to customers over time, and derives a polynomial-time approximation algorithm which earns at least 1-ln(2-1/e), or 0.51, of the optimum.