1) nonattractive
非吸引性
1.
The survival of a nonattractive particle system is discussed by means of making comparison with the survival of the basic contact process that they have the same death rate.
研究了一个非吸引性无穷粒子系统的生存性问题,通过用对偶的方法与其具有相同死亡速率的基本接触过程的生存性进行比较,给出了该系统生存的一个充分条件。
2) nonlinear attactors
非线性吸引子
1.
Give a lower estimate of the Hausdorff dimension for nonlinear attactors which do not satisfy any separated condition and can be obtained by an overlapping construction using the mass distrbution principle.
利用质量分布原理,给出了不满足任何分离条件从而具有重叠结构的非线性吸引子的Hausdorff维数下界的一个估计,也就是:设J为R中非空紧子集,Si(x)in=1为一簇二次可微的压缩映射,且满足以下条件:1)对任意i∈I,Si(J)J,2)对任意i∈I,x∈J,0
3) nonlinear attractor
非线性吸引点
4) nonlinear attractive effect
非线性吸引效应
1.
We study a spatial Prisoner s Dilemma game with nonlinear attractive effect on small-world networks.
我们研究了小世界网络上具有非线性吸引效应的囚徒困境博弈。
5) non-chaotic attractor
非混沌性吸引子
6) attractability
[ə'træktə'biliti]
吸引性
1.
The regional asymptotic stability (or attractability) and uniformly persistence are discussed.
研究了一类具有标准传染率的两种群相互竞争的自治类型的S(易感者) I(染病者) S(易感者)传染病模型,讨论了平衡点的区域渐近稳定性(或吸引性)和系统的一致持续生存。
2.
By establishing a Lyapunov differential function,we verify the condition of attractability and uniform stability of this equation s solution.
考虑中立型积分微分方程(x(t)-x(t-τ))′=Ax(t)+∫0C(t,s)x(s)ds+F(t),通过构造一个Lyapunov泛函,证明了此方程解的一致稳定性和吸引性的条件。
3.
This letter covers some results about periodic Cahn-Hilliard type of equations,which include the asymptotic estimates of the solutions to the initial boundary value problems,the attractability of time periodic solutions and the asymptotic behavior of the solutions as the viscosity coefficient tends to zero.
给出具周期性的Cahn-Hilliard型方程的若干结果,包括初边值问题解的渐近估计、周期解的吸引性以及初边值问题的解和周期解当黏性系数趋于零时的渐近性态。
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