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Optimal realizations of floating-point implemented digital controllers with finite word length considerations

机译:考虑到有限字长的浮点实现数字控制器的最佳实现

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摘要

The closed-loop stability issue of finite word length (FWL) realizations is investigated for digital controllers implemented in floating-point arithmetic. Unlike the existing methods which only address the effect of the mantissa bits in floating-point implementation to the sensitivity of closed-loop stability, the sensitivity of closed-loop stability is analysed with respect to both the mantissa and exponent bits of floating-point implementation. A computationally tractable FWL closed-loop stability measure is then defined, and the method of computing the value of this measure is given. The optimal controller realization problem is posed as searching for a floating-point realization that maximizes the proposed FWL closed-loop stability measure, and a numerical optimization technique is adopted to solve for the resulting optimization problem. Simulation results show that the proposed design procedure yields computationally efficient controller realizations with enhanced FWL closed-loop stability performance.
机译:对于以浮点算法实现的数字控制器,研究了有限字长(FWL)实现的闭环稳定性问题。与仅解决浮点实现中的尾数位对闭环稳定性敏感度的现有方法不同,现有方法仅针对浮点实现的尾数和指数位分析闭环稳定性的敏感度。然后定义了一种易于计算的FWL闭环稳定性测度,并给出了计算该测度值的方法。提出了一种最优的控制器实现问题,是在寻求使所提出的FWL闭环稳定性测度最大化的浮点实现,并采用数值优化技术来解决由此产生的优化问题。仿真结果表明,所提出的设计过程可产生具有增强的FWL闭环稳定性能的高效计算控制器实现。

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