statistical mechanics
- 统计力学：力学的一个分支，将统计学原理应用于由许多部分组成的系统的力学，这些部分的运动在一个很大的范围内以小步骤不同。
网络释义专业释义英英释义
...研究物质热运动的宏观理论, 以热力学第零定律,第一定律,第二定律和第三定律 这些基本规律为基础 统计力学(statistical mechanics): 研究物质热运动的微 观理论,认为宏观量是微观量的统计平均值.
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外币兑换的数学方法：金融工程师方法MATHEMAT... ... 一阶偏微分方程及其在物理中的应用PARTIAL DIFFERENTIAL EQUATIONS OF FIRST ORDER AND THEIR APPLICATIONS TO PHYSICS 统计力学：中级课程STATISTICAL MECHANICS 统计力学：中级课程STATISTICAL MECHANICS ...
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... 统计特性 statistical coil 统计构卷 statistical mechanics 统计理论 Staudinger viscosity index ...
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quantum statistical mechanics [量子] 量子统计力学 ; 量子统计
classical statistical mechanics [力] 经典统计力学 ; 古典统计力学 ; 经典统计力学的
non equilibrium statistical mechanics 非平衡统计力学
probabilistic method in statistical mechanics 统计力学中的概率方法
Chemical Statistical Mechanics 化学统计力学
nonequilibrium statistical mechanics [力] 非平衡统计力学
Quantum and statistical mechanics 量子及统计力学
Thermodynamics and Statistical Mechanics 热力学和统计力学 ; 热力学与统计物理
NON-EQUILIBRIUM STATISTICAL MECHANICS 非平衡统计力学排除分子混沌的假设 ; 非平衡统计力学
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统计力学 - 引用次数：9
Systems of the self-driven kind, which are the main focus of this work, cannot be described by equilibrium statistical mechanics in general.
自驱动多粒子系统是我们这篇文章的主要内容，一般情况下不能用平衡态统计力学来描述。
参考来源 - 交通流模型的研究 -
统计力学 - 引用次数：2 参考来源 - 纤维集合体内液体流动的统计力学建模
·2,447,543篇论文数据，部分数据来源于NoteExpress
statistical mechanics
- n. the branch of physics that makes theoretical predictions about the behavior of macroscopic systems on the basis of statistical laws governing its component particles
以上来源于: WordNet
柯林斯英汉双解大词典
statistical mechanics
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1.
N the study of the properties of physical systems as predicted by the statistical behaviour of their constituent particles 统计力学
双语例句原声例句权威例句
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This is something that you're going to prove in statistical mechanics, and so we're not going to worry about where this comes from.
这是你们要在统计力学中证明的东西，所以我们不用担心这个从何而来。
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Especially of statistical mechanics.
尤其是统计力学。
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And also start statistical mechanics.
并开始统计力学。
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This is something that you're going to prove in statistical mechanics, and so we're not going to worry about where this comes from.
我们会在统计力学中,证明这一结论，现在不需要去,操心这一结论的由来。
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You'd learn about statistical mechanics, and how the atomistic concepts rationalize thermodynamics.
你会学到在统计力学中，是如何用原子论的概念,阐释热力学的。
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Now, the reason this condition always holds in ordinary mechanics is because you're never, in that case, concerned with a huge statistical population of particles where the disorder among them is an issue.
这个条件在力学中总是成立,这是因为在力学中,我们从来没有关注过大量粒子的统计行为，而对这些系统来说,无序是很重要的。
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