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首页> 外文期刊>International journal of energy technology and policy >Refined augmented Lagrange Hopfield network-based Lagrange relaxation for hydrothermal scheduling
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Refined augmented Lagrange Hopfield network-based Lagrange relaxation for hydrothermal scheduling

机译:基于细化增强拉格朗日霍普菲尔德网络的拉格朗日松弛法用于热液调度

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摘要

This paper proposes a refined augmented Lagrange Hopfield network-based Lagrange relaxation (ALHN-LR) for solving short term hydrothermal scheduling (HTS) problem with pumped-storage hydro units. ALHN-LR consists of improved Lagrange relaxation (ILR) and augmented Lagrange Hopfield network (ALHN). For solving the HI'S problem, the proposed method applies enhanced 1LR for finding thermal unit scheduling, ALHN for solving constrained economic dispatch (CED), and heuristic search-based algorithms in earlier papers for committing hydro and pumped-storage units, repairing ramp rate, emission, and transmission constraint violations, and refining the obtained result. The proposed ALHN which is a continuous Hopfield network with its energy function based on augmented Lagrangian function can properly handle both equality and inequality constraints in CED problem. The proposed ALHN-LR is tested on a hydrothermal system with 17 thermal, two hydro and two pumped-storage units, and the IEEE 24-bus reliability test system over the 168-hour schedule time horizon. Test results indicate that the proposed method can obtain less total costs than those from augmented Hopfield network (AHN), hybrid enhanced Lagrangian relaxation and quadratic programming (hybrid LRQP), and augmented Lagrangian relaxation (ALR).
机译:本文提出了一种基于拉格朗日霍普菲尔德网络的改进的拉格朗日松弛法(ALHN-LR),用于解决抽水蓄能式机组的短期水热调度(HTS)问题。 ALHN-LR由改进的Lagrange弛豫(ILR)和增强的Lagrange Hopfield网络(ALHN)组成。为了解决HI'S问题,该方法在早期论文中采用了增强的1LR来查找热力机组调度,ALHN来解决约束经济调度(CED)以及基于启发式搜索的算法来提交水力和抽水蓄能机组,修复坡率,排放和传输约束违规,并完善所得结果。所提出的ALHN是一个连续的Hopfield网络,其能量函数基于增强的拉格朗日函数,可以正确处理CED问题中的等式和不等式约束。拟议的ALHN-LR在具有17个热力,两个水力和两个抽水蓄能单元的热液系统以及在168小时的时间表范围内的IEEE 24总线可靠性测试系统上进行了测试。测试结果表明,与从增强型Hopfield网络(AHN),混合增强型Lagrangian松弛和二次规划(混合LRQP)以及增强型Lagrangian松弛(ALR)获得的方法相比,该方法可获得的总成本更低。

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