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什么是数模 图论控制数

2020-07-24知识20

翻译啊 不要复制来的 谢谢 Graph theory not only has important theoretical research value,but also in computer science,network theory,operations research,physics,chemistry and biology,etc are a wide range of applications background.Among them,the figure of the control theory has become in the study of graph theory is an important field.Figure control problem of the optimization theory in,communication network design and analysis,calculation and the complexity of the algorithm design a wide range of applications.This article reviews the generalized Petersen graph KongZhiShu problem.In figure control theory,to a given a figure or kind of figure a basicquestion is sure the KongZhiShu.At present in the generalized Petersen figure P(n,k)KongZhiShu research aspects mainly in the lower bound and beg to take specific value k precise value of research.In the study of the problems in KongZhiShu figure completely determined,and the figure of the KongZhiShu is very few,but we can be sure some special figure kind 。关于图论 这是一个经典的Ramsey问题,设r(k,l)满足:每个r(k,l)个顶点的图或者包含一个k个顶点的完全子袭图,或者包含一个有l个顶点的独立集。知r(4,3)=9,具体证明请查阅有关图论或Ramsey的书道籍。是否可以解决您的问题?数学分几大类 数学分26大类:1、数学史2、数理逻辑与数学基础:演绎逻辑学(也称符号逻辑学),证明论(也称元数学),递归论,模型论,公理集合论,数学基础,数理逻辑与数学基础其他。运筹学与控制论学什么的啊? 研究方向:分布参数系统控制理论、模糊控制、运筹与优化、数学规划与网络流、决策分析理论与方法、非线性系统控制及其应用。主干课程有:泛函分析、矩阵论、抽象代数、自动控制理论基础、计算机高级语言、专业外语、凸分析与极值问题、线性控制系统理论、非线性分布参数控制理论、智能控制、凸分析、控制系统稳定性理论、最优控制与计算、数值优化、随机规划、数学规划、图论及其应用、排队论、多目标规划等。查看原帖>;>;记得采纳啊

#复杂度#数学#图论#数学建模

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