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Online Permutation Routing in Partitioned Optical Passive Star Networks

机译:分区光无源星形网络中的在线置换路由

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This paper establishes the state of the art in both deterministic and randomized online permutation routing in the POPS network. Indeed, we show that any permutation can be routed online on a POPS(d, g) network either with O(d/g log g) deterministic slots, or, with high probability, with 5clfloord/grfloor + o(d/g) + O(log log g) randomized slots, where constant c = exp(1 + e-1) ap 3.927. When d = Theta(g), which we claim to be the "interesting" case, the randomized algorithm is exponentially faster than any other algorithm in the literature, both deterministic and randomized ones. This is true in practice as well. Indeed, experiments show that it outperforms its rivals even starting from as small a network as a POPS(2, 2) and the gap grows exponentially with the size of the network. We can also show that, under proper hypothesis, no deterministic algorithm can asymptotically match its performance
机译:本文建立了POPS网络中确定性和随机化在线排列路由的最新技术。实际上,我们表明,可以在具有O(d / g log g)确定性时隙的POPS(d,g)网络上,或以5clfloord / grfloor + o(d / g)的可能性较高的情况下,在POPS(d,g)网络上在线路由任何排列+ O(log log g)随机时隙,其中常数c = exp(1 + e-1)ap 3.927。当d = Theta(g)(我们称其为“有趣的”情况)时,随机算法比文献中的任何其他算法(确定性算法和随机算法)都快得多。在实践中也是如此。确实,实验表明,即使从像POPS(2,2)这样的小型网络开始,它也能胜过竞争对手,并且差距随着网络的大小呈指数增长。我们还可以证明,在适当的假设下,没有确定性算法可以渐近匹配其性能

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