The second class of problem comes from the world of combinatorics.
第二类问题来自组合数学界。
Combinatorics, Complexity, and Chance: a Tribute to Dominic Welsh.
组合数学，复杂性和偶然性：献给多米尼克·威尔士。
The pigeonhole principle is a important principle in combinatorics.
鸽巢原理是组合学中一个非常重要的原理。
So it's a different kind of combinatorics problem that results. So, OK.
那么结果是一类不同的组合问题,那么，好。
Polynomials with only real zeros are also a basic problem in combinatorics.
至于实零点多项式的研究，更是数学本身的基本问题之一。
The new Agent learning model can be applied in some problems of the combinatorics.
给出了该学习模型在组合数学问题求解中的应用。
Hence it contains some new and important topics of combinatorics and graph theory.
因此选择的内容主要是当前组合数学与图论中研究的十分重要课题。
This course is designed for graduate students who major in combinatorics and graph theory.
本课程是数学系研究生的专业课。它是为组合论与图论方向研究生设置的专业课程。
The subject of enumerative combinatorics deals with counting the number of elements of a finite set.
计数组合学主要在探讨一个有限集合中元素个数的计算。
This thesis is devoted to the study of several problems on real-rooted polynomials in combinatorics.
本文研究了组合学中实零点多项式的若干问题。
The partition theory of integer plays an important role in Combinatorics, Graph theory and the Number theory.
整数的分拆理论在组合学、图论和贝论里起着重要作用。
The probabilistic method is a powerful tool for dealing with many problems in combinatorics and number theory.
概率方法是解决组合数学和数论中许多问题的强有力工具。
And now we have a combinatorics result that I think probably you're all familiar with from one context or another.
现在我们有组合的结果,并且我认为你们或许都,对前后内容比较熟悉。
Master function has an important status in combinatorics. It is a powerful tool in solving combinatorics problems.
母函数在组合数学中有着重要的地位，是解决组合问题的强有力的工具。
Combinatorics and discrete mathematics are the most important mathematics foundation in science and technology of computer.
以离散数学和组合数学为代表的可构造性数学是计算机科学与技术学科的最重要的数学基础。
The core of computer science is handling discrete data employing algorithms, so combinatorics is becoming more and more important.
计算机科学的核心内容是使用算法处理离散数据，组合数学的重要性日渐凸显。
To study combinatorial properties of discrete sequences by means of zeros of generating functions is an important topic in combinatorics.
通过发生函数的零点来研究离散序列的组合性质是组合学中的一个重要课题。
In Algebraic Combinatorics on Spheres, we want to study good finite subsets on the spheres. What does "good" mean is a part of our problem.
坂内教授是国际代数组合领域的领军人物和研究先驱。
The theorem has many deep extensions which are important not only in graph theory and combinatorics but in set theory(logic)analysis as well.
这个定理有许多深刻的推广，它们不仅在图论和组合论中是重要的，而且在集论（逻辑）和分析中是同样重要的。
The mathematical content of this course involves some linear algebra, probability theory, algebra, combinatorics and topics from a variety of other fields.
这门课程用的数学涉及到线性代数、机率论、代数、组合学和各式其他的相关领域。
The enumeration problem for connective graphs with one nontrivial block was discussed by the theory of combinatorics, and the new conclusion is also given.
利用组合理论和图的计数理论，讨论了只含有一个非平凡块的连通图的计数问题，给出了新的结论。
It is the combinatorial algorithms which based on a science of studying discrete objects, Combinatorics, that make people feel that computer may have its own thought.
组合数学是研究离散对象的科学，正因为有了以组合数学为基础的组合算法，才使人感到计算机好像是有思维的。
Diophantine equation is an important subject in number theory and closely connected with algebraic number theory, combinatorics, algebraic geometry and computer science etc.
丢番图方程是数论中一个十分重要的研究课题，与代数数论、组合数学、代数几何等有密切联系。
If you don't know what combinatorics is, not even the first clue, then you're not very likely to be able to recognize problems for which the solution is found in combinatorics, are you?
如果你不知道组合逻辑是什么，甚至连听都没听说过，那么你是不可能意识到在组合逻辑中可以找到的答案解决的是什么问题，难道不是么?。
A theory model, based on the inclusion-exclusion principle from combinatorics, was built to analyze the multicast blocking probability in WDM (wavelength division multiplexing) network.
通过建立一个基于组合数学中容斥原理的理论模型，分析了波分复用网络中组播的阻塞率。
A theory model, based on the inclusion-exclusion principle from combinatorics, was built to analyze the multicast blocking probability in WDM (wavelength division multiplexing) network.
通过建立一个基于组合数学中容斥原理的理论模型，分析了波分复用网络中组播的阻塞率。
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