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Optimal LQG Synthesis for Simpliu001ced Models - Non-Separable Control and Estimation Design

机译:简化模型的最佳LQG综合-不可分的控制和估计设计

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摘要

The optimal linear-quadratirn-Gaussian synthesis design approarnh andrnthe assorniated separation prinrniple are investigated for thernase wherernthe algorithm design model is a simpliu001ced version of the underlying sys-rntem model. Performanrne of the simpliu001ced algorithms in the full-staternsystem environment is formulated in terms of an augmented state vern-rntorrnonsisting of the system state verntor and the simpliu001ced algorithmrnstate verntor. Assuming linearrnontrol and estimation laws, arnalrnulusrnof variations/Hamiltonian approarnh is used to determine the nernessaryrnonditions for the optimalrnontroller and estimator gains for the simpli-rnu001ced algorithms. Results show that the optimal solution is not separable,rni.e., the optimalrnontroller and estimator gains arernoupled andrnannotrnbernomputed independently. A numerirnal example of an inu001cnite horizonrnontrol and estimation problemrnlearly shows the advantages of using thernnon-separablernoupled solutions.
机译:研究了最优线性四边形-高斯综合设计方法和相关分离原理,其中算法设计模型是基础系统模型的简化版本。全状态系统环境中简化算法的性能由系统状态验证器和简化算法状态验证器的增强状态验证来表示。假定线性噪声和估计定律,则使用arnalrnulusrnof变体/哈密顿方法确定simpli-rnu001ced算法的最佳噪声和估计器增益的神经元确定。结果表明,最优解是不可分离的,即最优单子和估计器增益分别成倍增加和不成正比。一个inu001cnite Horizo​​nrnontrol和估计问题的数字示例清楚地显示了使用非可分离的rnoupled解决方案的优势。

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