combinatorics
- n.组合数学;组合学,组合数学
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And no one is better at combinatorics than you .
没人比你更了解组合学了。
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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。
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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。
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Methods of Combinatorial Topology and Its Applications to Combinatorics and Graph Theory
组合拓扑方法在组合学和图论中的应用
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There are much more examples in various branches of combinatorics .
在组合的各个分支还可以发现更多的例子。
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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。
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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。
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Combinatorics and probability combination of knowledge , is the mathematical theory of a new and important ideas .
将组合数学与概率知识的结合,是数学理论上的一个新的重要的思路。
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ATOMIC TERMS DERIVED BY COMBINATORICS (ⅳ) Program Design of Finite Expansion of Counting Generating Function
组合数学方法推引原子谱项(Ⅳ)展开计数母函数的程序设计
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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。
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Combinatorics is a part of mathematics , which is done all over the world .
组合数学中心是其中规模最大、最优秀的研究中心之一。
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Combinatorics to study the structure of a combination of the finite set of counting problems in the given conditions .
组合数学主要研究有限集合上的组合结构在给定条件下的计数问题。
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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。
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Applications of eigenvalue methods in combinatorics , graph theory and combinatorial optimization have a long history .
谱方法在组合、图论和组合最优化方面早已有长期的应用历史。
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At first , one is tempted to believe that it is simply a question of combinatorics .
起初,人们以为这只是一个组合数学问题。
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The article has been contributed to Graphs and Combinatorics . OVERSEAS MAGAZINES
本文已投往SCI刊源杂志Graphsandcombinatorics.海外名刊
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Graph theory is one of the most important branches of combinatorics and is also the most important part of discrete mathematics .
图论是组合数学的一个重要分支,同时也是离散数学的一个重要组成部分。
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Traveling Salesman Problem ( TSP ) is considered as an old and difficult problem in combinatorics .
TSP属于组合数学中一个古老而又困难的问题。
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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。
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Total Chinese Chess Layout Through Combinatorics
用组合数学方法计算象棋布局总数
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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。
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Semigroup Method in Combinatorics on Words
字的组合的半群方法
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Combinatorial sequences and combinatorial identities are important parts of combinatorics and are deeply connected with many discrete problems .
在组合数学中,组合序列和组合恒等式与许多离散问题都有着密切的联系,是组合数学的重要组成部分。
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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。
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Recently , one found some problems in discrete mathematics , mainly including combinatorics and discrete geometry , can be also investigated using multivariate splines .
多元样条是计算数学与函数逼近论领域里重要的工具。
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So the tools and methods in Combinatorics and Statistics will play important roles in studying the similarity of avian influenza virus sequences .
因此,组合学和统计学的工具和方法可以在分析禽流感病毒序列相似性上发挥很大的作用。
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THOUGHT Eastern origination of combinatorics
组合学思想的东方起源
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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。
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Among finite complex reflection groups , the imprimitive complex reflection groups seem to attract more attention of people because of their good properties in combinatorics .
而复反射群中的非本原复反射群由于其具备良好的组合性质更是被人们大量关注。
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Finite geometry is an important branch in combinatorics mathematics . It provides plentiful sources for graph theory , combinatorics design , coding theory , etc. .
有限几何是组合数学中一个重要的分支,它为图论、组合设计和编码理论等方向提供了丰富的源泉。