1978
DOI: 10.21236/ada086338
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ARPANET Routing Algorithm Improvements

Abstract: BEFin COMPLETO Yom I. REIPORT NUM69R I. GOVTlr A GI, S NO 9. &1aeCPIENT'S CATALOG NUMO4EI .3RE)RNUN Ar-Aol-33'? 4. TITLE (IN.d"dile). TYPE OF REPORT a P"O@ COVERED *-Report No. 3940 Bolt Beranek and Newman Inc.

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Cited by 32 publications
(22 citation statements)
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“…For this reason, it is important to note that links between transit vertices must be bidirectional in order to be included in the above tree. It should also be mentioned that more efficient algorithms exist for calculating the tree; for example, the incremental SPF algorithm described in [Ref1]. The set of next hops to use for the destination may be recalculated several times during the shortest-path tree calculation, as shorter and shorter paths are discovered.…”
Section: List Of Next Hopsmentioning
confidence: 99%
See 1 more Smart Citation
“…For this reason, it is important to note that links between transit vertices must be bidirectional in order to be included in the above tree. It should also be mentioned that more efficient algorithms exist for calculating the tree; for example, the incremental SPF algorithm described in [Ref1]. The set of next hops to use for the destination may be recalculated several times during the shortest-path tree calculation, as shorter and shorter paths are discovered.…”
Section: List Of Next Hopsmentioning
confidence: 99%
“…In fact, there are incremental algorithms that allow an implementation to recalculate only a portion of a single area's shortest path tree [Ref1]. However, these algorithms are beyond the scope of this specification.…”
Section: Moy Standards Track [Page 156]mentioning
confidence: 99%
“…Both components together lead to E * (O(Dijkstra) + V * log(V)) . Generally, the upper bound for fully connected graphs of Dijkstra's algorithm is given by V2 [25], [this upper bound is very pessimistic] . So O(algorithm) = E * V2 + E * V * log(V) .…”
Section: The Algorithm For Higher Dimensionsmentioning
confidence: 99%
“…The performance of the algorithm can be improved by application of different methods for incremental computation of spanning trees when edges are removed. Work on this topic has been started very early [25] and gained focus recently again [26-291 . " The algorithm can easily be extended to work with directed graphs .…”
Section: Possible Optimizationmentioning
confidence: 99%
“…The algorithm referred to in [6] as Algorithm G3 is one of the basic asynchronous BFS algorithms. It is essentially the shortest path routing algorithm used in the original ARPANET network [7] where all link weights are equal. Its communication and time complexities are C = O(lV1') and T = O(lVl), respectively.…”
Section: Our Solution Versus the Existing Solutionsmentioning
confidence: 99%