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首页> 外文期刊>SIAM Journal on Discrete Mathematics >MINIMIZING SONET ADMs IN UNIDIRECTIONAL WDM RINGS WITH GROOMING RATIO SEVEN
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MINIMIZING SONET ADMs IN UNIDIRECTIONAL WDM RINGS WITH GROOMING RATIO SEVEN

机译:七成比例的单向WDM环中的SONET ADM最小化

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摘要

In order to reduce the number of add-drop multiplexers (ADMs) in SONET/WDM networks using wavelength add-drop multiplexing, certain graph decompositions can be used to form a "grooming" that specifies the assignment of traffic to wavelengths. When traffic among nodes is all-to-all and uniform, the drop cost of such a decomposition is the sum, over all graphs in the decomposition, of the number of vertices of nonzero degree in the graph. The number of ADMs required is this drop cost. The existence of such decompositions with minimum cost, when every pair of sites employs no more than 1/7 of the wavelength capacity, is determined within an additive constant. Indeed when the number n of sites satisfies n = 1 (mod 3) and n ≠ 19, the determination is exact; when n ≡ 0 (mod 3), n ≠ 18 (mod 24), and n is large enough, the determination is also exact; and when n ≡ 2 (mod 3) and n is large enough, the gap between the cost of the best construction and the cost of the lower bound is independent of n and does not exceed 4.
机译:为了减少使用波长分插复用的SONET / WDM网络中的分插复用器(ADM)的数量,可以使用某些图分解来形成“修饰”,以指定流量对波长的分配。当节点之间的业务量是全部且均匀时,这种分解的下降成本是该分解中所有图上该图中非零度顶点数的总和。所需的ADM数量就是该下降成本。当每对位点使用不超过波长容量的1/7时,以最小的成本确定这种分解的存在是在加法常数内确定的。实际上,当站点数n满足n = 1(模3)且n≠19时,确定是准确的;当n≡0(mod 3),n≠18(mod 24),并且n足够大时,确定也是精确的;当n≡2(mod 3)并且n足够大时,最佳构造的成本与下限的成本之间的差距独立于n,并且不超过4。

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