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Heuristic methods for the 'span elimination' problem in ring based transport network design

机译:环形运输网络设计中“跨度消除”问题的启发式方法

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An aspect that is common to much of the work on optimized design of multiple-ring SONET (or WDM) networks is that they treat the design as a form of graph-covering problem. This produces fully restorable designs but there may be unnecessary lowerbounds on network cost when the ring set has strictly to protect every span in the fiber graph. "Span elimination" is the problem of finding those key spans of an existing fiber graph on which it is more effective not to route any demands, therebyavoiding the requirement for ring coverage on the span. Preliminary results, with two algorithms, show significant cost reductions in the designs that emerge from a coverage-based solver arising from judicious span elimination prior to the graph-coveringprocess.
机译:关于多环SONET(或WDM)网络优化设计的大部分工作的一个方面是它们将设计视为形式的图形覆盖问题。这会产生完全可恢复的设计,但是当环形套装严格保护光纤图中的每个跨度时,网络成本可能存在不必要的下行。 “跨度消除”是找到现有光纤图的那些关键跨度的问题,其中更有效地不受任何需求,从而避免跨度环形覆盖的要求。具有两种算法的初步结果显示了从图形 - 覆盖过程之前从明智的跨度消除产生的基于覆盖范围的覆盖范围的设计中的显着降低。

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