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exclusion principle相关的网络例句

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与 exclusion principle 相关的网络例句 [注:此内容来源于网络,仅供参考]

Combining Inclusion-Exclusion principle with Disjoint Sum of products formula,the new formula contains terms which correpond one by one to a class of special subnetworks. For a given newtork,terms of new formula are fewer than those of corresponding stryanarayna formula. Finally,an example illustrates our conclusion.

该公式本质上是将容斥原理公式和不交和公式融合在一起,公式中各项和网络的一类特殊子网络一一对应,与相应的Satyanarayanna公式比较,该公式包含更少的项和更少的算术运算,并给出一个算例验证上述这个结论。

This article studies the Microsoft Game-Freecell. It applies the Pigeonhole Principle, Ramsey Principle, Bipartite Graphs Principle to approve the maximum available space to complete the game successfully under random sorting. It introduces the specific algorithms that can archive the goal successfully under the game rules. It also presents the calculation of permutation under this algorithm by adopting the Mobius Inversion and Inclusion-Exclusion principle.

本文从Microsoft Windows 中的空档接龙游戏出发,依据组合数学中的鸽巢原理、Ramsey定理、二分图理论等,部分证明了随机生成排列的情况下,完成空档接龙游戏目标的可用空间极值;提出了一种遵守游戏规则、又可以保证完成游戏目标的生成排列算法,并利用莫比乌斯反演、容斥原理计算该生成排列算法的生成排列数。

We close this section by discussing some points about the original form of the Pauli exclusion principle .

我们以讨论关于包利不相容原理原始形成的某些论点来结束此节。

Quantum mechanically, care should be taken to account for the so-called Pauli exclusion principle,5 since it will limit the number of particles in a given state.

量子机械,应该被保重对帐户为所谓的Pauli 排除原则, 5 因为它将限制微粒的数量在一个指定的状态。

The Pauli exclusion principle states that two fermions, such as electrons, cannot be in the same quantum state at the same time.

它的提出者正是当时在这个大学任教的、尚名不见经传的年轻学者——25岁的泡利。

In particular, he formulated the exclusion principle and the theory of nonrelativistic spin.

他的病房的号码是137.1958年12月15日泡利在这间病房中逝世,终年58岁。

How to decide atomic ground state problem has been studied based on lowest energy principle, Hund rule , and Pauli exclusion principle. It is summarized to two methods.

摘要以能量最低原理、洪特定则和泡利不相容原理为依据,对原子基态的确定问题进行了研究,得到了公式法和图表法两种确定原子基态的方法。

In 1945, he received the Nobel Prize in Physics for his "decisive contribution through his discovery in 1925 of a new law of Nature, the exclusion principle or Pauli principle."

泡利不相容原理可能是他最重要的成果了。这个原理说任何两个电子无法占据同一量子状态。自旋的主意是泡利与拉尔夫·克罗尼格一起提出了。

Pauli's exclusion principle might have been called a law (and Heisenberg's principle did indeed get picked), and either Maupertuis' rule of least action or Hamilton's related principle are surely as important as they come.

泡利 不相容原理可被称之为定律(海森堡定律确实众望所归),而且至少莫伯丢的最小作用量原理或者哈密顿的相关原理是确实如它们的名称所表明的那样是重要的。

First, we deduce a formula for vacuum polarization pressure as f = G m M ( r ∕ r + v ∕ c )∕ r 2 , based on the isotropy of distribution of neutrinos ν0 in the lowest energy state in the physical vacuum, requested by the Pauli exclusion principle. Then, we deduced the metric equation of the general relativity and the equivalence principle according to this formula. Further, we demonstrate that this vacuum polarization pressure is the gravitation in general meaning.

首先从泡利不相容原理要求的在物理真空中最低能态中微子ν0分布的均匀各向同性出发,推导出真空极化压力公式 f = G m M ( r ∕ r + v ∕ c )∕ r 2 ,然后由此公式推导出广义相对论的度规方程和等效原理,并论证此弱作用力的真空极化压力就是通常意义下的引力。

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