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📄 rfc981.txt

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                          0       source                                1       digipeated                            2       heard                                 3       synchronized                          4       reciprocal        From    To      Flags   Age            From    To      Flags   Age      ---------------------------            ---------------------------      5       0       017     0               1       0       037     5      4       0       015     0               5       4       035     0      4       1       015     28              7       0       017     60      9       5       015     60              1       5       006     56      4       7       015     60              11      0       017     24      7       15      036     62              7       13      037     60      12      1       015     71              15      14      035     62      7       16      037     70              12      5       015     71      19      0       015     61              16      20      035     70      5       11      036     60              23      0       017     60      5       24      035     73              30      0       015     71      29      11      015     69              5       29      035     73      8       21      035     67              8       5       017     67      31      0       015     72              31      5       015     72      32      0       015     74              32      5       015     69Mills                                                          [Page 17]RFC 981                                                       March 1986An Experimental Multiple-Path Routing Algorithm      40      5       015     17              40      0       015     19      34      7       015     70              35      5       015     62      1       40      035     74              38      7       015     71      5       36      035     72              45      5       015     0      36      0       015     72              5       30      035     14      37      1       015     70              44      5       016     14      12      44      015     17              46      1       015     69      34      1       015     72              44      1       016     70      5       23      036     60              9       11      015     79      10      11      015     60              1       6       035     72      27      5       015     61              11      1       006     83      45      11      015     76              52      1       015     71      5       2       000     14              8       0       005     76      57      5       015     75              17      5       015     75      3       0       005     74              3       5       005     74      26      5       005     71              26      0       005     74      18      5       015     74              18      0       015     74      55      5       005     73              24      0       005     62      61      0       015     63              55      23      005     73      54      5       015     71              61      5       015     63      59      0       005     71              56      0       005     71      5       7       006     71              7       60      035     72      28      0       015     71              62      5       015     69      1       7       036     70              28      5       015     71      7       41      035     70              28      1       015     71      58      0       005     62              1       22      005     70      33      7       005     70              33      0       005     70      64      15      015     69              25      5       015     67      39      10      035     68              11      39      036     68      43      13      015     65              29      39      015     68      40      7       015     62              47      5       005     62      19      23      015     61              27      0       015     61      42      1       005     23              23      21      035     60      1       2       000     5               42      44      015     14                     Figure 2. Candidate Link Table   The following tables illustrate the operation of the routing   algorithm in several typical scenarios.  Each line in the table   represents the step where an entry is extracted from the path list   and new entries are determined.  The "Step" column indexes each step,   while the "To" column indicates the NID of the station at that step.   The "Ptr" column is the index of the preceeding step along the path   to the destination, while the "Hop" and "Dist" columns represent the   total hop count and computed distance along that path.Mills                                                          [Page 18]RFC 981                                                       March 1986An Experimental Multiple-Path Routing Algorithm   Following is a fairly typical example where the destination station   is not directly reachable, but several multiple-hop paths exist via   various digipeaters.  The algorithm finds four digipeaters:  1, 5, 11   and 39, all but the last of which are directly reachable from the   originating station, to generate two routes of two hops and two of   three hops, as shown below.  Note that only the steps leading to   complete paths are shown.      Destination: 29  Station: W3CSG      Step    NID     Ptr     Hop     Dist    Comments      -------------------------------------------------------------      0       29      0       0       0      1       5       0       1       30      2       11      0       1       35      3       39      0       1       35      4       0       1       2       235     Complete path: 0 5 29      35      0       2       2       115     Complete path: 0 11 29      37      9       2       2       115      38      10      2       2       115      39      1       2       2       120      40      45      2       2       115      41      39      2       2       110      42      11      3       2       85      43      10      3       2       85      46      0       39      3       240     Complete path: 0 1 11 29      63      0       42      3       165     Complete path: 0 11 39 29   The algorithm ranks these routes first by distance and then by order   in the list, so that the two-hop route at N = 35 would be chosen   first, followed by the three-hop route at N = 63, the two-hop route   at N = 4 and, finally the three-hop route at N = 46.  The reason why   the second choice is a three-hop route and the third a two-hop route   is because of the extreme congestion at the digipeater station 5,   which has 34 incident links.   Following is an example showing how the path-pruning mechanisms   operate to limit the scope of exploration to those paths most likely   to lead to useful routes.  The algorithm finds one two-hop route and   four three-hop routes.  In this example the complete list is shown,   including all the steps which are abandond for the reasons given.Mills                                                          [Page 19]RFC 981                                                       March 1986An Experimental Multiple-Path Routing Algorithm      Destination: 13  Station: WB2RVX      Step    NID     Ptr     Hop     Dist    Comments      -------------------------------------------------------------      0       13      0       0       0      1       7       0       1       30      2       43      0       1       35      No path      3       0       1       2       135     Complete path: 0 7 13      4       4       1       2       135      5       15      1       2       130      6       16      1       2       130      7       34      1       2       135      8       38      1       2       135     No path      9       60      1       2       130     No path      10      5       1       2       140     Max distance 310      11      1       1       2       130      12      41      1       2       130     No path      13      33      1       2       140      14      40      1       2       135      15      5       4       3       210     Max distance 380      16      0       4       3       215     Complete path: 0 4 7 13      17      1       4       3       215     Max distance 305      18      14      5       3       180     Max hops 4      19      64      5       3       185     Max hops 4      20      20      6       3       175     Max hops 4      21      1       7       3       205     Max distance 295      22      0       11      3       250     Complete path: 0 1 7 13      23      4       11      3       255     Max distance 300      24      12      11      3       255     Max distance 295      25      40      11      3       250     Max distance 295      26      37      11      3       255     Max distance 285      27      46      11      3       255     Max distance 285      28      44      11      3       255     Max distance 280      29      34      11      3       255     Max distance 290      30      6       11      3       250     Max distance 280      31      52      11      3       255     Max distance 285      32      28      11      3       255     Max distance 295      33      0       13      3       215     Complete path: 0 33 7 13      34      0       14      3       215     Complete path: 0 40 7 13      35      5       14      3       215     Max distance 385      36      1       14      3       210     Max distance 300   The steps labelled "No path" are abandonded because no links could be   found satisfying the constraints:  (a) to-NID or from-NID matching   the NID of the step, (b) loop-free or (c) total path distance lessMills                                                          [Page 20]RFC 981                                                       March 1986An Experimental Multiple-Path Routing Algorithm   than 256.  The steps labelled "Max distance" are abandonded because   the total distance, computed as the sum of the Dist value plus the   weighted node factors, would exceed 256 as shown.  The steps labelled   "Max hops" are abandonded because the total hop count would exceed   the minimum hop count (plus one) as shown.   Although this example shows the computations for all alternate   routes, if only the primary route is required all steps with total   distance greater than the minimum-distance (135) can be abandonded.   In this particular case path exploration terminates after only 14   steps.   The following example shows a typical scenario involving a previously   unknown station;  that is, one not already in the data base. Although   not strictly part of the algorithm itself, the strategy in the   present system is to generate speculative paths consisting of an   imputed direct link between the originating station and the   destination station, together with imputed direct links between each   digipeater in the data base and the destination station.  The new   links created will time out according to the cache-management   mechanism in about fifteen minutes.   In the following example the destination station is 74, which results   in the following additions to the link table:      fm-NID  To-NID  Flags   Node Type      ----------------------------------      0       74      000     Originator      1       74      000     Digipeater      5       74      000     Digipeater      7       74      000     Digipeater      8       74      000     Digipeater      11      74      000     Digipeater      13      74      000     Digipeater      15      74      000     Digipeater      16      74      000     Digipeater      23      74      000     Digipeater      39      74      000     Digipeater      44      74      000     Digipeater   There are eleven digipeaters involved, not all of which may be used.   The resulting primary route and five alternate routes are shown   below.  Note that only five of the eleven digipeaters are used.  The   remainder were either too far away or too heavily congested.  Note   that only the list entries leading to complete paths are shown.Mills                                                          [Page 21]RFC 981                                                       March 1986An Experimental Multiple-Path Routing Algorithm      Destination: 74  Station: CQ      Step    NID     Ptr     Hop     Dist    Comments      -------------------------------------------------------------      0       74      0       0       0      1       0       0       1       90      Complete path: 0 74      2       1       0       1       90      4       7       0       1       90      5       8       0       1       90      6       11      0       1       90      7       13      0       1       90      8       15      0       1       90      9       16      0       1       90      10      23      0       1       90      11      39      0       1       90      12      44      0       1       90      13      0       2       2       210     Complete path: 0 1 74      29      0       4       2       195     Complete path: 0 7 74      44      0       5       2       150     Complete path: 0 8 74      45      0       6       2       170     Complete path: 0 11 74      60      0       10      2       155     Complete path: 0 23 74Mills                                                          [Page 22]

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