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ISYE-6550: Network Flows: Theory, Algorithms, and Applications
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< meta property = "og:description" content = "Network flow problems form a subclass of linear programming problems with applications to transportation, logistics, manufacturing, computer science, project management, and finance, and many other domains. This subject will survey some of the applications of network optimization and focus on key special cases of network optimization problems including the following: the shortest path problems, the maximum flow problems, traveling salesperson problems, and matching problems." >
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Network Flows: Theory, Algorithms, and Applications
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ISYE-6550
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Network flow problems form a subclass of linear programming problems with applications to transportation, logistics, manufacturing, computer science, project management, and finance, and many other domains. This subject will survey some of the applications of network optimization and focus on key special cases of network optimization problems including the following: the shortest path problems, the maximum flow problems, traveling salesperson problems, and matching problems.
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3 credits
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Cross-listed with:
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< a class = "course-pill" href = "CSCI-6966" > CSCI-6966 Topics in CSCI< / a >
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none
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Offered as Cross-Listing Only
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Detailed View
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< th class = "spring season-label" > Spring< / th >
< th class = "summer season-label" colspan = "2" > Summer< / th >
< th class = "fall season-label" > Fall< / th >
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< th colspan = "2" > < / th >
< th class = "summer2 midsum-label" > (Session 1)< / th >
< th class = "summer3 midsum-label" > (Session 2)< / th >
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< th class = "year" > 2024< / th >
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< a href = "https://sis.rpi.edu/rss/bwckctlg.p_disp_listcrse?term_in=202401&subj_in=ISYE&crse_in=6550&schd_in=" > Network Flows (3c)< / a >
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< ul class = "prof-list" >
< li > James Bailey< / li >
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< span class = "course-capacity" >
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Seats Taken: 8/20
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< td colspan = "2" class = "term summer unscheduled" >
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< th class = "year" > 2023< / th >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2022< / th >
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< td class = "term spring offered-diff-code" >
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< th class = "year" > 2021< / th >
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< th class = "year" > 2020< / th >
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< th class = "year" > 2019< / th >
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< th class = "year" > 2018< / th >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2017< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2016< / th >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2015< / th >
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< th class = "year" > 2014< / th >
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< td class = "term fall not-offered" >
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< th class = "year" > 2012< / th >
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< td class = "term spring offered-diff-code" >
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< th class = "year" > 2011< / th >
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< th class = "year" > 2010< / th >
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< th class = "year" > 2008< / th >
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< th class = "year" > 2005< / th >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2004< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2003< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2002< / th >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2001< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 2000< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 1999< / th >
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< td class = "term spring offered-diff-code" >
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< td colspan = "2" class = "term summer not-offered" >
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< td class = "term fall offered-diff-code" >
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< th class = "year" > 1998< / th >
< td class = "term spring unscheduled" >
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