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首页> 外文期刊>Bulletin of the Polish Academy of Sciences. Technical Sciences >Design of systems with extremal dynamic properties
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Design of systems with extremal dynamic properties

机译:具有极好的动态特性的系统设计

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摘要

In this article the problem of determination of coefficients α1,α2,..., α_n of the characteristic equation which yield required extremal values of the solution x(t) at extremal values t of time is solved. The extremal values of x(t) and τ are treated as functions of the roots The analytical formulae enable to design the systems with prescribed dynamic properties. The zeros and poles can be located using the known method. The extremal dynamic error x(t) is the most important property of the behaviour of the system. This extremal value of the dynamic error has fundamental role in the chemical industry where for example overrising temperature or pressure can lead to an explosion. A second very important property is the extremal time t connected with the extremal value of the error. This property is essential in the electroenergetic system, which can be destroyed by the overvoltages waves.
机译:在本文中,解决了确定特征方程的系数α1,α2,...,α_n的问题,该特征方程在时间的极值t处产生解x(t)的所需极值。 x(t)和τ的极值被视为根的函数。分析公式使设计具有规定动态特性的系统成为可能。零极点可以使用已知方法进行定位。极值动态误差x(t)是系统行为的最重要属性。动态误差的极值在化学工业中具有根本作用,例如,温度或压力过高可能导致爆炸。第二个非常重要的属性是极值时间t与误差的极值有关。该特性在电能系统中至关重要,该系统可能会被过电压波破坏。

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