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1)  local reachability
局部能达
1.
The sufficient and necessary conditions for local reachability and local controllability in the rectangle are presented.
给出了其在矩形区域上局部能达和局部能控的充分必要条件。
2.
Sufficient and necessary conditions for local reachability, local controllability and local observability in a rectangle of this model are presented.
首先,推导出了2-D广义系统Roesser模型的响应公式,给出了该模型在矩形区域上局部能达、局部能控和局部能观的充分必要条件。
3.
The sufficient and necessary conditions for local reachability and local ohservability in Roesser model of two-dimensional singular systems are presented respectively.
研究二维广义系统 Roesser 模型的性质,利用二维 Z 变换理论推导出该系统的状态响应公式,并分别给出了二维广义系统 Roesser 模型的局部能达和局部能观的充分必要条件,对最小能量控制问题进行分析,求解出二维广义系统 Roesser 模型的最小能量控制。
2)  local reachable set
局部可达集
3)  local potential energy
局部位能
1.
Based on the double - resistance model and mass flux criterion proposed in part (Ⅰ) of this paper and by considering the phase equilibria between any one micro -phase and disorder space, the radial distribution function was expressed analytically in terms of local capture probability and local potential energy.
在本文(Ⅰ)报中提出的双阻力模型和质量通量准则的基础上,通过考虑任一微相和无序空间的相平衡,将径向分布函数用局部俘获率和局部位能解析性地表达出来,并解决了局部俘获率和局部位能的计算问题。
4)  local energy
局部能量
1.
An adaptive image fusion algorithm based on local energy;
一种基于局部能量的图像融合方法
2.
Improved switching median filter based on local energy
基于局部能量的改进开关中值滤波
3.
An multi-focus image fusion algorithm based on wavelet transform and local energy
一种基于小波变换与局部能量的多聚焦图像融合算法
5)  local controllability
局部能控
1.
Local reachability and local controllability in Roesser model of two-dimensional singular systems;
二维广义系统Roesser模型局部能达和局部能控性
2.
Sufficient and necessary conditions for local reachability, local controllability and local observability in a rectangle of this model are presented.
首先,推导出了2-D广义系统Roesser模型的响应公式,给出了该模型在矩形区域上局部能达、局部能控和局部能观的充分必要条件。
6)  local observability
局部能观
1.
Sufficient and necessary conditions for local reachability, local controllability and local observability in a rectangle of this model are presented.
首先,推导出了2-D广义系统Roesser模型的响应公式,给出了该模型在矩形区域上局部能达、局部能控和局部能观的充分必要条件。
补充资料:达能
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