1) boundary and persistence
有界保持性
1.
And we provide a partial answer for Ladas G Equation with the necessary condition and sufficient conditions of the boundary and persistence.
本文运用母函数等方法得到了一类线性和非线性时滞差分方程的通解 ,从而解决了这类方程的有界保持性问题 。
2) boundedness and persistence
有界持久性
1.
Some sufficient conditions for boundedness and persistence and global asymptotic stability of solutions for a class of delay difference equations with higher order are obtained, which partly solve G.
获得一类高阶时滞差分方程解的有界持久性和全局渐近稳定性的充分条件;所得结果部分地解决了G。
3) effectiveness of water and soil conservation
水土保持有效性
4) boundary preserving
边界保持
5) performance of persistent bounded disturbance rejection
持续有界扰动抑制性能
1.
Based on LMI, we give the sufficiency criterion about delay-independent stability and performance of persistent bounded disturbance rejection for time-delay systems by Lyapunov method.
基于LMI,我们利用Lyapunov函数方法给出了时滞系统的时滞无关稳定性及对持续有界扰动抑制性能的充分性判据。
6) maintaining rigidness
保持刚性
补充资料：连续性与非连续性(见间断性与不间断性)
连续性与非连续性(见间断性与不间断性)
continuity and discontinuity
11an父ux泊g四f“山。麻以角g、.连续性与非连续性(c。nt，n琳t:nuity一)_见间断性与不间断性。and diseo红ti-
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条