...系统以脉冲微分方程(Impulsive Differential Equation)作为研究理论基础，第二类和第三类主要以微分包含(Differential Inclusion)作为研究的理论基础。
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second order differential inclusion 二阶微分包含
differential inclusion system 微分包含系统
hyperbolic differential inclusion 双曲型微分包含
functional differential inclusion 泛函微分包含
multivalued differential inclusion 多值微分包含
Next, we present another network modeled by a differential inclusion for solving a class of nonsmooth convex saddle point problem with mixed constraints.
其次,构造了一个微分包含形式的神经网络求解一类带有混合约束的非光滑凸鞍点问题。
参考来源 - 微分方程与微分包含的神经优化理论与算法研究·2,447,543篇论文数据，部分数据来源于NoteExpress
以上来源于: WordNet
The main results are: (1) There exists a finite time, for which a trajectory of the differential inclusion reaches C under state constraints K;
主要证明了：（ 1 ）存在有限时间，使在约束K之下，微分包含的一条轨道可以到达C；
Finally constrained robust control for a class of nonlinear differential inclusion system is proposed, which is used in vehicle steering control.
在此基础上，提出了汽车转向控制中出现的一类非线性微分包含系统的约束鲁棒控制问题。
This differential inclusion system is described by a non-affine system with uncertainty. Based on the dissipation inequality, the robust control for such a non-affine uncertain system is analysed.
首先用一非仿射不确定系统来描述这一微分包含系统，基于耗散理论分析了这一类非仿射不确定系统的鲁棒控制问题。
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