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Titlebook: Research in Computational Topology; Erin Wolf Chambers,Brittany Terese Fasy,Lori Ziege Book 2018 The Author(s) and the Association for Wom

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书目名称Research in Computational Topology
编辑Erin Wolf Chambers,Brittany Terese Fasy,Lori Ziege
视频video
概述Presents research from the first Workshop for Women in Computational Topology.Covers many applications in graphics, medical imaging, materials engineering, and GIS.Accessible to researchers in computa
丛书名称Association for Women in Mathematics Series
图书封面Titlebook: Research in Computational Topology;  Erin Wolf Chambers,Brittany Terese Fasy,Lori Ziege Book 2018 The Author(s) and the Association for Wom
描述Based on the first Workshop for Women in Computational Topology that took place in 2016, this volume assembles new research and applications in computational topology.  Featured articles range over the breadth of the discipline, including topics such as surface reconstruction, topological data analysis, persistent homology, algorithms, and surface-embedded graphs.  Applications in graphics, medical imaging, and GIS are discussed throughout the book. Four of the papers in this volume are the product of working groups that were established and developed during the workshop. Additional papers were also solicited from the broader Women in Computational Topology network. The volume is accessible to a broad range of researchers, both within the field of computational topology and in related disciplines such as statistics, computational biology, and machine learning. .
出版日期Book 2018
关键词Computational Topology; Data Analysis; Metric Graphs; Network Analysis; Persistence Profiles; Workshop; Ra
版次1
doihttps://doi.org/10.1007/978-3-319-89593-2
isbn_softcover978-3-030-07810-2
isbn_ebook978-3-319-89593-2Series ISSN 2364-5733 Series E-ISSN 2364-5741
issn_series 2364-5733
copyrightThe Author(s) and the Association for Women in Mathematics 2018
The information of publication is updating

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Persistent Homology over Directed Acyclic Graphs,is acyclic as well as along any subgraph of this directed graph. This method simultaneously generalizes standard persistent homology, zigzag persistence, and multidimensional persistence to arbitrary directed acyclic graphs (DAGs), and it also allows the study of more general families of topological
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Sweeping Costs of Planar Domains,nt in time is modeled by a continuous curve, called the .. Both time and space are continuous, and the intruders are invisible to the pursuer. Given ., what is the shortest length of a sensor curve necessary to provide a sweep of domain ., so that no continuously-moving intruder in . can avoid being
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