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Numerical computation and well-posedness of H/sup infinity / optimality criteria for feedback control systems

机译:H / SUP Infinity /最优性标准的数值计算和良好的反馈控制系统

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The authors outline and justify a viable method for numerical inner-outer factorization of H/sup infinity / functions, which must be found to compute the H/sup infinity /-optimal performance for certain control problems. Inner-outer factorization of stable transfer function can be reliably computed over a finite frequency band by numerical means, under assumptions of bounded transfer function error and bounded transfer function roll-off rate. This implies that the H/sup infinity /-optimal weighted sensitivity problem is well-posed in an appropriate sense, contrary to the conclusions of other work in the literature. The theoretical justification for a numerical procedure for computing the factorization is presented, and its application is illustrated using an irrational transfer function. These results also present a partial answer to the question of the sufficiency of frequency response data for design purposes.
机译:作者概述了H / SUP Infinity /函数的数值内外分解的可行方法并证明了必须发现的用于计算某些控制问题的H / SUP Infinity / -Optimal性能。 通过数值手段可以通过数值频带可靠地计算稳定传递函数的内外分解,在有界传递函数误差和有界传递函数滚场速率的假设下。 这意味着H / SUP无限间/ - 优化加权敏感性问题以适当的意义良好地提出,与文献中其他工作的结论相反。 提出了用于计算分解的数值过程的理论正当化,并且使用非理性传递函数说明其应用。 这些结果还提出了对设计目的的频率响应数据充足的问题的部分答案。

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