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1)  iterative coordination
迭代协调
2)  Iterative minor adjustment
迭代微调
3)  monotone iteration
单调迭代
1.
First,we constructed a pair of appropriate upper and lower solutions,and then we proved the existence of the traveling wave solutions between two equilibria of the system by using the monotone iteration approach.
构造了一对合适的上下解,利用单调迭代方法证明了模型的两个平衡点之间行波解的存在性,进一步丰富了单调方法的内容。
2.
This paper is devoted to investigate a kind of lattice Nicholson s blowflies model with delay,and prove the existence of traveling wavefronts by upper-lower solution and monotone iteration technique.
考虑了一类具有时滞的格散N icholson苍蝇模型,并利用上下解和单调迭代技巧证明了此方程波前解的存在性。
3.
It is shown that the system exist monotone traveling wave solutions by using monotone iteration with upper and lower solutions provided wave speed satisfies some conditions.
研究一维离散的神经网络细胞模型,其输出函数是非线性的且其信息反馈具时滞,通过构造方程的上、下解,采用单调迭代准则得到当系统的波速c满足一定条件时存在单调行波解。
4)  monotone iterative
单调迭代
1.
The method of upper and lower solutions and the monotone iterative technique are used.
研究一类四阶微分方程解的存在性,利用上下解及单调迭代的方法,得出这类四阶方程的最大解和最小解的存在。
2.
By using cone theorem and monotone iterative method, the mixed monotone condition in A(x,y)+Mx in Banach spaces is extended.
在实Banach空间中,利用锥理论和单调迭代方法,推广了A(x,y)+Mx中混合单调条件,用A(x,y)+Tx来代替以往的混合单调性。
3.
It obtains the existence results by using the monotone iterative method of lower and upper solutions and improves the results.
通过上下解的单调迭代方法,讨论了四阶常微分方程u(4)(t)=f(t,u,u′,u″,u),t∈[0,1],u(0)=u′(1)=u″(0)=u(1)=0,的边值问题,获得了解的存在性结果,推广了已有的结果。
5)  iteration adjustment
迭代调整
1.
Some methods like linear prediction,iteration adjustment and recovery of missing feature points are summarized from the experiment ,with which the LSM method is improved.
并通过实验总结出线性预测,迭代调整,恢复丢失特征点等方法,并对自适应最小二乘法进行了改进。
6)  iteratively adjusting
迭代调节
1.
Multi-robot system is uniformly distributed along the circle by iteratively adjusting each side and the inner angle of the polygon if the number of robots is not too much.
在机器人数量不太大的条件下,通过迭代调节多机器人形成的多边形的边长和内角以实现在某一圆上均匀分布,再调节机器人与圆心的距离,最终使机器人均匀分布在一个指定半径的圆上。
补充资料:层层迭迭
1.见"层层迭迭"。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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