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A decentralized optimization algorithm for multiagent system-based watershed management

机译:基于多主体系统的分水岭管理的分散优化算法

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摘要

A watershed can be simulated as a multiagent system (MAS) composed of spatially distributed land and water users (agents) within a common defined environment. The watershed system is characterized by distributed decision processes at the agent level with a coordination mechanism organizing the interactions among individual decision processes at the system level. This paper presents a decentralized (distributed) optimization method known as constraint-based reasoning, which allows individual agents in an MAS to optimize their behaviors over various alternatives. The method incorporates the optimization of all agents' objectives through an interaction scheme, in which the ith agent optimizes its objective with a selected priority for collaboration and forwards the solution and consequences to all agents that interact with it. Agents are allowed to determine how important their own objectives are in comparison with the constraints, using a local interest factor (β_i). A large β_i value indicates a selfish agent who puts high priority on its own benefit and ignores collaboration requirements. This bottom-up problem-solving approach mimics real-world watershed management problems better than conventional "top-down" optimization methods in which it is assumed that individual agents will completely comply with any recommendations that the coordinator makes. The method is applied to a steady state hypothetical watershed with three off-stream human agents, one in-stream human agent (reservoir), and two ecological agents.
机译:流域可以被模拟为一个多主体系统(MAS),该系统由在共同定义的环境中空间分布的土地和水用户(主体)组成。分水岭系统的特点是在代理程序级别上具有分布式决策过程,而协调机制则可以在系统级别上组织各个决策过程之间的交互。本文提出了一种分散式(分布式)优化方法,称为基于约束的推理,该方法允许MAS中的各个代理在各种替代方案上优化其行为。该方法通过交互方案结合了所有代理目标的优化,其中第i个代理以选定的协作优先级优化其目标,并将解决方案和后果转发给与之交互的所有代理。代理可以使用局部兴趣因子(β_i)来确定自己的目标与约束相比有多重要。 β_i值大表示自私的代理人,将自己的利益放在首位,却忽略了协作要求。这种自下而上的问题解决方法比传统的“自上而下”的优化方法更好地模拟了现实世界中的分水岭管理问题,在传统的“自上而下”的优化方法中,假定各个代理将完全遵守协调员提出的任何建议。该方法适用于稳态假设的分水岭,该分水岭由三种下游人为因素,一种上游人为因素(水库)和两种生态人为。

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  • 来源
    《Water resources research》 |2009年第8期|W08430.1-W08430.18|共18页
  • 作者单位

    Department of Civil and Environmental Engineering, University of Illinois at Urbana-Champaign, 205 North Mathews Avenue, Urbana, IL 61801, USA;

    Department of Civil and Environmental Engineering, University of Illinois at Urbana-Champaign, 205 North Mathews Avenue, Urbana, IL 61801, USA;

    Department of Industrial and Enterprise Systems Engineering, University of Illinois at Urbana-Champaign, Urbana, IL 61801, USA;

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