2009Unpublished venueRequires access

Draining Algorithm for the Maximum Flow Problem

Jiyang Dong, Wei Li, Congbo Cai, Zhong Chen

Open publisher page 18 citations

Abstract

A new augmenting path based algorithm called draining algorithm is proposed for the maximum flow problem in this letter. Unlike other augmenting path based algorithms which augment gradually the flow from zero-flow to the maximum flow, the proposed algorithm drains the redundant capacities out of the network to achieve the maximum flow. Experimental results shown the high efficiency of the proposed algorithm in near saturated network, thought it has a same computational complex with the traditional augmenting path approach for regular flow networks.

About this research paper

What this paper is about

A new augmenting path based algorithm called draining algorithm is proposed for the maximum flow problem in this letter. Unlike other augmenting path based algorithms which augment gradually the flow from zero-flow to the maximum flow, the proposed algorithm drains the redundant capacities out of the network to achieve the maximum flow. Experimental results shown the high efficiency of the proposed algorithm in near saturated network, thought it has a same computational complex with the traditional augmenting path approach for regular flow networks.

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OpenAlex reports 18 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Method / approach

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Available abstract

A new augmenting path based algorithm called draining algorithm is proposed for the maximum flow problem in this letter. Unlike other augmenting path based algorithms which augment gradually the flow from zero-flow to the maximum flow, the proposed algorithm drains the redundant capacities out of the network to achieve the maximum flow. Experimental results shown the high efficiency of the proposed algorithm in near saturated network, thought it has a same computational complex with the traditional augmenting path approach for regular flow networks.

Key concepts: Maximum flow problem, Out-of-kilter algorithm, Flow (mathematics), Path (computing), Algorithm, Computer science, Minimum-cost flow problem, Flow network

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