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Closed parasitic flow loops and dominated loops in networks

机译:封闭的寄生流程循环和网络中的主导循环

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The paper raises awareness of the presence of highly undesirable closed parasitic flow loops in the solutions of published algorithms for maximising the throughput flow in networks. Parasitic flow loops increase the cost of transportation of the flow unnecessarily, consume residual capacity from the edges of the network, increase the likelihood of deterioration of perishable products, increase congestion and energy wastage. By using the presented theoretical framework, it is demonstrated that the probability of existence of closed and dominated flow loops in networks is surprisingly high. The paper also demonstrates that the successive shortest path strategy fails to minimise the total length of transportation routes from multiple interchangeable origins to destinations. By using the developed theoretical framework, it is shown that a minimum total length of the transportation routes in a network with multiple interchangeable origins is attained if and only if no closed parasitic flow loops and dominated flow loops exist in the network.
机译:本文提高了发表算法解决方案中高度不期望的闭寄生流量循环的认识,以最大化网络中的吞吐量流量。寄生流量回路不必要地增加流量的运输成本,从网络边缘中消耗剩余容量,增加易腐产品恶化的可能性,提高拥塞和能量浪费。通过使用呈现的理论框架,证明网络中封闭和主导流程循环存在的可能性令人惊讶地高。本文还展示了连续的最短路径策略未能最小化从多个可互换的起源到目的地的运输路线的总长度。通过使用开发的理论框架,示出了如果在网络中不存在闭合寄生流程循环和主导的流量循环,则才能实现具有多种可互换的起源的网络中运输路线的最小总长度。

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