用算子w求解时滞系统

M. Tóthová, A. Vagaská, M. Balara
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引用次数: 1

摘要

时滞系统是一类特殊的动态系统。要对控制电路进行控制,信号、信息或材料都会产生时滞,从而导致控制电路性能的恶化。时滞的存在使控制电路的合成变得复杂,因此有必要用微分方程来描述这些系统。拉普拉斯变换给出了一种非常简单的方法来解这些常系数线性微分方程。简单精确解的理论基础给出了超越解转化为求解代数方程的w变换。W像的定义与函数的Z像的定义相似。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Solution of systems with the time-delay using the operator w
Systems with time-delay are a specific group of dynamic systems. There occurs the time lag of the signal, information or material, which results in the deterioration of the properties of a control circuit if we want to control of such system. The presence of time-delay complicates the synthesis of a control circuit and therefore it is necessary to these systems was described by the differential equations. Laplace transform gives a very simple method of solving these linear differential equations with constant coefficients. The theoretical basis for simple but exact solution gives W-transform that a transcendent solution converts to solve algebraic equations. W image is defined similar as is defined by the Z image of the functions.
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