WO2010048698A1

Provider link state bridging (plsb) computation method

Abstract

A method of multicast route computation in a link state protocol controlled network. A spanning tree is computed from a first node to e\ en other node in the network using a known spanning tree protocol. The network is then divided into two or more partitions, each partition encompassing an immediate neighbour node of the first node and an} nodes of the network subtending the neighbour node on the spanning tree. Two or more of the partitions are merged when a predetermined criterion is satisfied. Nodes within all of the partitions except a largest one of the partitions are then identified, and each identified node examined to identify node pairs for which a respective shortest path traverses the first node.

WO2010048698A1, drawing sheet 1
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Term

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1 claim: 1 independent, 0 dependent

  1. 1
    IM:A method of multicast route computation in a link state protocol controlled netw ork, the method comprising steps of computing a spanning tree from a first node to e\ er\ other node in the netw ork using a known shortest path tree algorithm. dmding the netw ork into partitions, each partition encompassing an immediate neighbour node of the first node on the computed spanning tree and an} nodes of the netw ork subtending the neighbour node on the computed spanning tree. merging tw o or more of the partitions when a predetermined criterion is satisfied. examining nodes within all of the partitions except a largest one of the partitions to ldentifX node pairs for which a respectπ e shortest path tra\ erses the first node The method as claimed in claim 1, wherein each one of a first partition and a second partition includes a respectπ e one of the neighbour nodes, and wherein the predetermined criterion is that a shortest path betw een each of the included neighbour nodes does not tra\ erse the first node The method as claimed in claim 2, wherein the shortest path is a direct link The method as claimed in claim 2, wherein the shortest path is selected, from a set of tw o or more equal cost paths betw een each of the in\ oh ed neighbour nodes, b} a tie-breaking method which is SΛ mmetric and localh consistent The method as claimed in claim 1, wherein a first partition comprises a respectπ e one of the neighbour nodes and a second partition is a super-partition comprising tw o or more of the neighbour nodes, and wherein the predetermined criterion is that respectπ e shortest paths betw een the one neighbour node of the first partition and the tw o or more neighbour nodes of the second partition, do not tra\ erse the first node The method as claimed in claim 5, wherein at least one of the shortest paths is a direct link The method as claimed in claim 5, wherein at least one of the shortest paths is selected from a set of tw o or more equal cost paths betw een the one neighbour node of the first partition and one of the tw o or more neighbour nodes of the second partition b} a tie-breaking method which is SΛ mmetric and localh consistent The method as claimed in claim 1, wherein a first partition comprises a respectπ e one of the neighbour nodes and a second partition is a super-partition comprising tw o or more of the neighbour nodes, the one neighbour node of the first partition being connected to each of the tw o or more neighbour nodes of the second partition b} a respectπ e set of one or more shortest paths, at least one set of shortest paths comprising tw o or more equal cost paths selected b} a tie-breaking method which is sy mmetric and localh consistent, and wherein the predetermined criterion is that none of the tw o or more equal cost paths within an} gi\ en set of shortest paths tra\ erses the first node