1、

Thirdly, derives canonical equation and variation equation and by using the first integral constructs integral invariant.

再次,建立这类系统运动的正则方程和变分方程,并由第一积分构造系统的积分不变量;

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2、

The author gives the canonical equation of generalized classical mechanics, and then studies its nonsimultaneous variational equations and their solutions, and proves that integral invariant of the system can be constructed by using the first integral.

给出了广义经典力学的正则方程,研究了其非等时变分方程,讨论了它们的解,并证明可由第一积分构造相应的积分不变量。

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3、

The system consists of a stable linear time invariant system in its forward loop and dynamic uncertainties in the feedback loop, which can be described by an uncertain operator with its input time derivative satisfies integral quadratic constraints.

所考虑的系统由正向通道的线性时不变稳定系统与反馈通道的不确定动态特性所构成的闭环系统。反馈通道的不确定性由输入导数满足积分二次约束(IQC)的非线性算子描述。

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