A Computational Analysis of Alternative Algorithms and Labeling Techniques for Finding Shortest Path Trees
This paper examines different algorithms for calculating the shortest path from one node to all other nodes in a network. More specifically, we seek to advance the state-of-the-art of computer implementation technology for such algorithms and the problems they solve by examining the effect of innova...
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creator | Dial,Robert Glover,Fred Karney,David Klingman,Darwin |
description | This paper examines different algorithms for calculating the shortest path from one node to all other nodes in a network. More specifically, we seek to advance the state-of-the-art of computer implementation technology for such algorithms and the problems they solve by examining the effect of innovative computer science list structures and labeling techniques on algorithmic performance. The study shows that the procedures examined indeed exert a powerful influence on solution efficiency, with the identity of the best dependent upon the topology of the network and the range of the arc distance coefficients. The study further discloses that the shortest path algorithm previously documented as the most efficient is dominated for all problem structures by the new methods, which are sometimes an order of magnitude faster. (Author)
Prepared in cooperation with Analysis, Research and Computation, Inc., Austin, TX, contract DOT-UT-60054. |
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Prepared in cooperation with Analysis, Research and Computation, Inc., Austin, TX, contract DOT-UT-60054.</description><subject>ALGORITHMS</subject><subject>COMPUTER PROGRAMMING</subject><subject>Computer Programming and Software</subject><subject>COMPUTER PROGRAMS</subject><subject>Computer Systems</subject><subject>LABELS</subject><subject>LINEAR PROGRAMMING</subject><subject>NETWORKS</subject><subject>NODES</subject><subject>Operations Research</subject><subject>Shortest route problem</subject><subject>TIME</subject><subject>WUNR047-021</subject><fulltext>true</fulltext><rsrctype>report</rsrctype><creationdate>1977</creationdate><recordtype>report</recordtype><sourceid>1RU</sourceid><recordid>eNqFiTEKwkAQRdNYiHoDi7mAYDCF7RINFhaC6cOaTLIjm1ndmQje3hXsbd5__DfP7gbKMD4mtUqBrQeT8BYSCD0Yrxg5lRcmH0IkdaOA5Q7O9oaeeIAaW8f0nFCgDxEq4u57X12IiqJwseqgjoiyzGa99YKr3y6ydXWsy9OmU2obUWLUxhzMtijyfL_7kz_WEj3A</recordid><startdate>197704</startdate><enddate>197704</enddate><creator>Dial,Robert</creator><creator>Glover,Fred</creator><creator>Karney,David</creator><creator>Klingman,Darwin</creator><scope>1RU</scope><scope>BHM</scope></search><sort><creationdate>197704</creationdate><title>A Computational Analysis of Alternative Algorithms and Labeling Techniques for Finding Shortest Path Trees</title><author>Dial,Robert ; Glover,Fred ; Karney,David ; Klingman,Darwin</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-dtic_stinet_ADA0441183</frbrgroupid><rsrctype>reports</rsrctype><prefilter>reports</prefilter><language>eng</language><creationdate>1977</creationdate><topic>ALGORITHMS</topic><topic>COMPUTER PROGRAMMING</topic><topic>Computer Programming and Software</topic><topic>COMPUTER PROGRAMS</topic><topic>Computer Systems</topic><topic>LABELS</topic><topic>LINEAR PROGRAMMING</topic><topic>NETWORKS</topic><topic>NODES</topic><topic>Operations Research</topic><topic>Shortest route problem</topic><topic>TIME</topic><topic>WUNR047-021</topic><toplevel>online_resources</toplevel><creatorcontrib>Dial,Robert</creatorcontrib><creatorcontrib>Glover,Fred</creatorcontrib><creatorcontrib>Karney,David</creatorcontrib><creatorcontrib>Klingman,Darwin</creatorcontrib><creatorcontrib>TEXAS UNIV AT AUSTIN CENTER FOR CYBERNETIC STUDIES</creatorcontrib><collection>DTIC Technical Reports</collection><collection>DTIC STINET</collection></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext_linktorsrc</fulltext></delivery><addata><au>Dial,Robert</au><au>Glover,Fred</au><au>Karney,David</au><au>Klingman,Darwin</au><aucorp>TEXAS UNIV AT AUSTIN CENTER FOR CYBERNETIC STUDIES</aucorp><format>book</format><genre>unknown</genre><ristype>RPRT</ristype><btitle>A Computational Analysis of Alternative Algorithms and Labeling Techniques for Finding Shortest Path Trees</btitle><date>1977-04</date><risdate>1977</risdate><abstract>This paper examines different algorithms for calculating the shortest path from one node to all other nodes in a network. More specifically, we seek to advance the state-of-the-art of computer implementation technology for such algorithms and the problems they solve by examining the effect of innovative computer science list structures and labeling techniques on algorithmic performance. The study shows that the procedures examined indeed exert a powerful influence on solution efficiency, with the identity of the best dependent upon the topology of the network and the range of the arc distance coefficients. The study further discloses that the shortest path algorithm previously documented as the most efficient is dominated for all problem structures by the new methods, which are sometimes an order of magnitude faster. (Author)
Prepared in cooperation with Analysis, Research and Computation, Inc., Austin, TX, contract DOT-UT-60054.</abstract><oa>free_for_read</oa></addata></record> |
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subjects | ALGORITHMS COMPUTER PROGRAMMING Computer Programming and Software COMPUTER PROGRAMS Computer Systems LABELS LINEAR PROGRAMMING NETWORKS NODES Operations Research Shortest route problem TIME WUNR047-021 |
title | A Computational Analysis of Alternative Algorithms and Labeling Techniques for Finding Shortest Path Trees |
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