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Fast stochastic MPC with optimal risk allocation applied to building control systems

机译:具有最佳风险分配的快速随机MPC应用于楼宇控制系统

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This paper presents a method for solving linear stochastic model predictive control (SMPC) subject to joint chance constraints. The chance constraints are decoupled using Boole's inequality and by introducing a set of unknowns representing allowable violation for each constraint (the risk). A tailored interior point method is proposed to explore the special structure of the resulting SMPC problem. The proposed method is compared with existing two-stage algorithms with the first stage allocating the risks and the second stage optimizing the feedback control gain. The approach is applied to building control problems that minimizes energy usage while keeping thermal comfort by making use of uncertain predictions of thermal loads and ambient temperature. Extensive numerical tests show the effectiveness of the proposed approach.
机译:本文提出了一种在联合机会约束下求解线性随机模型预测控制(SMPC)的方法。机会约束使用布尔(Boole)不等式进行耦合,并引入一组代表每个约束(风险)的允许违规的未知数。提出了一种量身定制的内部点方法,以探讨由此产生的SMPC问题的特殊结构。将所提出的方法与现有的两阶段算法进行比较,第一阶段分配风险,第二阶段优化反馈控制增益。该方法适用于建筑物控制问题,该问题可通过利用对热负荷和环境温度的不确定预测来最大程度地减少能源消耗,同时保持热舒适性。大量的数值测试表明了该方法的有效性。

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