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Limit Cycles and Asymptotic Stability of Delta-Operator Formulated Discrete-TimeSystems Implemented in Fixed-Point Arithmetic

机译:具有定点运算的Delta算子离散时间系统的极限环和渐近稳定性

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This paper analyzes the problem of global asymptotic stability of delta-operatorformulated discrete-time systems implemented in fixed-point arithmetic. It is shown that the free response of such a system tends to produce period one limit cycles if conventional quantization arithmetic schemes are used. Explicit necessary conditions for global asymptotic stability are derived, and these demonstrate that, in almost all cases, fixed-point arithmetic does not allow for global asymptotic stability in delta-operator formulated discrete-time systems that use a short sampling time. (Author).

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