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attractor相关的网络例句

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与 attractor 相关的网络例句 [注:此内容来源于网络,仅供参考]

Based on the ideas of self—organized network, the parametric estimation method for non—linear cointegration attractor is represented.

从自组织网络的思想出发,给出了非线性协整吸引子的参数估计方法。

Depending on different system parameters, periodic orbit and strange attractor are given.

结合庞加莱截面分析方法导出系统吸引子,并给出了系统各参数分岔图。

This paper introduces the concepts of space-bifurcation, direct motion, main saddle periodic orbit, and hybrid attractor.

引入了空间分叉、单向运动、主鞍周期轨道和混合吸引子等新概念。

The perturbation signals were embedded in a chaotic attractor on the inputs of parameter perturbation model.

用该扰动信号,将嵌入在混沌吸引子中不稳定周期轨道镇定到稳定的不动点处。

Such a chaotic attractor was obtained on the phase plane by numerical calculation.

运用数值计算的方法在相平面中得到系统的混沌吸引子,而后对这个混沌吸引子进行数值研究,发现它具有两方面的特征:①它是不连续边界象集的归宿;②具有分数维。

As the effect of noise and the plane of attractor projection must be considered, this paper introduced a useful method of reconstruction of pseudo-phase portrait based on singular value decomposition.

采用基于奇异值分解的相空间重构方法,解决了把吸引子投影到哪些基构成的平面上方能充分反映原系统特性的问题。

The global attractivity of the recursive sequenceis investigated, we show that one positive equilibrium point of the equation is a global attractor with a basin that depends on certain conditions posed on the coefficients.

我们首先在第二章讨论了方程的全局吸引性,并证明了方程的一个平衡点在某一和系数有关的区域内是一个全局吸引子。

The characteristic point pair lying on the attractor was discovered and then a new phase space reconstruction method was proposed according to the two properties of the characteristic distance.

根据特征距离的2个重要性质提出了一种新的相空间重构方法。结果表明该方法是有效的。

In this paper, a three-dimensional reaction-diffusion equation with a polynomial nonlinearity that possesses a global attractor is considered.

本文考虑具有整体吸引子的一类带有多项式非线性项的三维反应扩散方程。

A novel four-dimensiond hyperchaos system with only one nonlinear term is reported. The Lyapunov exponents spectrum, periodic orbit, quasi- periodic orbit, and the chaos and hyperchaos attractor of this system are obtained.

构造了只包含一个非线性项的四维超混沌系统,得到了系统的Lyapunov指数谱、周期轨道、拟周期轨道、混沌和超混沌吸引子。

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