【摘 要】
：
研究一般右可逆非方非线性系统的Ｍｏｒｇａｎ问题．在系统结构分解的框架下，先利用一个类Ｓｉｎｇｈ算法来刻画系统本性阶与无穷零点的差集，然后给出一个求取积分串的新算法．如果上述差集与积分串的长度
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研究一般右可逆非方非线性系统的Ｍｏｒｇａｎ问题．在系统结构分解的框架下，先利用一个类Ｓｉｎｇｈ算法来刻画系统本性阶与无穷零点的差集，然后给出一个求取积分串的新算法．如果上述差集与积分串的长度满足一个简单的不等式关系，则可以证明，此时Ｍｏｒｇａｎ问题一定有解，并给出一组解耦反馈的构造方法．
Study Morgan Problem of General Reversible Nonlinear Nonlinear Systems. In the framework of the decomposition of the system structure, a class of Singh algorithm is used to characterize the difference between the system’s order of magnitude and the infinite zero. Then, a new algorithm for calculating the integral string is given. If the lengths of the above difference and integral strings satisfy a simple inequality, we can prove that the Morgan problem must be solved and a set of decoupled feedback construction methods are given.
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