What is the translation of " DYNAMICAL SYSTEMS " in Chinese?

动力系统
动态系统
dynamical systems

Examples of using Dynamical systems in English and their translations into Chinese

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Applied dynamical systems.
应用动力系统AppliedDynamicalSystems.
Number Theory(including ergodic theory and dynamical systems).
遍历理论与动态系统(ErgodicTheoryandDynamicalSystems).
Therefore, not all dynamical systems can be written as equations.
所以,不是所有的动态系统都可以写成方程式。
Iterated functions and flows occur naturally in the study of fractals and dynamical systems.
迭代函数和流很自然地出现在分形和动力系统的研究中。
Many real dynamical systems do not exactly fit this model;
实际上,很多真实世界的动态系统都并不确切的符合这个模型;.
Poincaré, celestial mechanics, dynamical systems theory and"chaos.".
Poincare,天体力学,动力系统理论与“混沌”.
Many real dynamical systems do not exactly fit this model;
说明2:实际上,很多真实世界的动态系统都并不确切地符合这个模型;.
This package also provides Xcos,a graphical editor to design hybrid dynamical systems models.
本包同时提供Xcos,一个用于设计混合动态系统模型的图形编辑器。
They're dynamical systems, constantly changing in time, as are the connections between them.”.
它们是动态系统,不断变化,它们之间的联系也是如此。
The latter(broader sense)generally correspond to a wide range of non-equilibrium driven dynamical systems.
后者(广义上)一般符合一系列非均衡驱动动态系统
The dynamical systems challenge: The mind is a dynamical system, not a computational system..
动力系统挑战:心智是一个动力系统,不是一个计算系统.
This topological transformationprovided a basis for understanding the chaotic properties of dynamical systems.
这种拓扑变换提供了理解动力系统混沌性质的基础。
Then it was slowly appreciated that we inherit just such dynamical systems from our parents, not only our genes.
然后我们慢慢意识到,我们从父母那里继承的是这种动态系统,而不仅仅是基因。
There are concepts from dynamical systems theory that describe how a self-organizing system can form complex patterns.
动力系统理论中有一些概念描述了自组织系统如何形成复杂的模式。
His principal research interests lie in the fields of Hamiltonian chaos, nonlinear mechanics,and discontinuous dynamical systems.
他的主要研究兴趣在哈密尔顿混沌,非线性力学和不连续动力系统领域。
These are examples of“dynamical systems”- systems that evolve over time according to fixed rules.
这些,正是所谓“动态系统”的直接表现--系统会根据固定的规则,随时间推移而发生变化。
The curriculum is designed to promote a broad knowledge of mathematical andexperimental techniques in dynamical systems theory and control.
课程旨在促进动力系统理论和控制方面的数学和实验技术的广泛知识。
Some nonlinear dynamical systems, such as the Lorenz system, can produce a mathematical phenomenon known as chaos.
一些非线性动力系统,例如:劳仑次系统,可以产生一种称为混沌的数学现象。
Chaos theory can be defined as the qualitative study ofunstable a periodic behavior in deterministic non-linear dynamical systems(Kellert, 1993).
混沌理论是对确定性非线性动力系统中的不稳定非周期性行为的定性研究(Kellert,1993)。
Back to your question, there are many dynamical systems that can be described by equations but not necessarily by algorithms.
回到你的问题上,有许多动态系统可以用方程式来描述,但不一定能被算法来描述。
These attractors, which are relevant to physical and biological applications,can thus be expected to occur more commonly in dynamical systems than previously thought.
因此,可以预期这些与物理和生物应用相关的吸引子在动力系统中比以前认为的更常见。
Some nonlinear dynamical systems, like the Lorenz system, may create a mathematical phenomenon referred to as chaos.
一些非线性动力系统,例如:劳仑次系统,可以产生一种称为混沌的数学现象。
This is a recurring theme in my thesis,which combines tools from control theory, dynamical systems, harmonic analysis and theoretical computer science.”.
这是我论文中反复出现的主题,它结合了控制理论、动力系统、谐波分析和理论计算机科学的工具。
The option in control and dynamical systems(CDS) is open to students with an undergraduate degree in engineering, mathematics, or science.
控制和动力系统(CDS)的选择对具有工程,数学或科学本科学位的学生开放。
Furthermore, he said, this novel approach of suppressing instabilities and chaos with complex geometries canbe applied to numerous other unstable dynamical systems.
此外,他说,这种用复杂几何形状抑制不稳定性和混沌的新方法可以应用于其他多种不稳定动力系统
The last part of the book examines two-dimensional dynamical systems, strange attractors, cellular automata, and chaotic differential equations.
书的最后一部分检查二维动力系统,奇异吸引子,元胞自动机,和混沌微分方程。
These dynamical systems describe surfaces with many handles, like pretzels, whose shape is evolving over time by twisting and stretching in a precise way.
这些动力系统通过很多元素来描述表面,就像麻花一样,其形状通过扭曲和拉伸,以一种精确的方式随着时间推移而不断变化。
A structural transition in a ferroelastic material, caused by an increase or decrease in temperature,resembles the periodic doubling seen in non-linear dynamical systems.
由温度的升高或降低引起的铁弹性材料钛酸钡的结构转变类似于在非线性动力系统中看到的周期性加倍。
Because complex systems are dynamical systems they change over time, and prior states may have an influence on present states.
复杂系统的历史可能是重要的,因为复杂系统是动态系统,它们随着时间的推移而变化,以前的状态可能会影响现在的状态。
Our method is based on compressive sensing and we formulate a general framework encompassing continuous and discrete-time,and evolutionary-game type of dynamical systems as well.
我们的方法基于压缩感知,我们制定了一个包含连续和离散时间以及进化游戏类型的动力系统的通用框架。
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