博弈论

Specifically, we research the stability andsensitivity analysis of perfect equilibrium of bimatrix game through the relation ofperfect equilibrium and linear programming.

第一章为背景知识，介绍了博弈论的出现，发展，以及现况，描述了博弈论的类型以及理论结构。叙述了非合作博弈论的一些成果，并通过经典例子来认识非合作博弈。

This paper founds a bidding strategys frame based on the game theory. This paper combines the game theory and the principal-agent theory and expounds the cost-plus based on the bidding and the bidding based on the contract.

本文建立了一个基于博弈论的招投标机制设计的研究框架，从而为招投标机制设计提供了一个规范的分析思路；另外本文还将完全信息动态博弈与委托—代理理论结合起来，开创性的提出了基于招投标机制的最优成本补偿合同和基于合同的招投标模型，不仅可以包括线性合同的激励，而且还能解决基于博弈论的非线性激励合同问题；在提出的相似标的概念基础之上，本文还综合了相关模型，针对相似标的的特点，给出了几个相似标的的招投标模型。

On the other hand, with the development of reform aiming at building market economy regime, game theory is applied more practically in the construction of economy. Research of share of e-government information using game theory is very theoretic and realistic.

在各国电子政务信息化系统建设中，高效的电子政务信息资源共享往往成为整个信息化建设的重点和难点；另一方面随着我国建立以市场经济体制为目标的改革的不断深入，日臻完善的博弈论理论在我国经济建设中的适用性越来越强，运用博弈论研究电子政务信息资源共享具有较强的理论价值和现实意义。

There is mutual contradiction between direction estimation of user's signal and power allocation among all users in the beamforming algorithm. A twice game beamforming algorithm based on game theory is proposed to deal with it. Beamforming game algorithm mathematics model is constructed. During the first game, direction of signal and power allocation are mapped the game theory as "player", which are modeled as the problem of maximin function and obtain direction estimation first. Then during the second game, power allocations of different users are described as a multi-user game. Power updated algorithm is designed. The existence and uniqueness of the Nash equilibrium in the twice game beamforming algorithm based on game theory are proved by mathematics derivation.

摘要针对波束成形算法中，用户的信号方向估计值和用户之间的功率分配存在着相互矛盾，本文提出了一种基于博弈论的二次博弈波束成形算法，构建了波束成形博弈算法数学模型，首先在第一次博弈的时候，将波束成形算法中的信号方向和功率分配映射为博弈论数学模型中的"局中人"，将其建模为函数的极大极小值求解问题，先求解出信号方向；然后在第二次博弈的时候，将不同用户的功率分配过程描述为一个多用户的博弈过程，设计了功率分配更新算法，通过数学推导论证了纳什平衡点的存在性和唯一性。

In the meantime, these people's work made up the foundation of Game theory: the evolution of Minimax theory and the founding of some basic conceptions in Game theory.

同时，这些工作也反映了博弈论的基石——极小极大值理论的历史沿革以及博弈论中的一些基本概念的创立过程。

This paper introduces the game theory and sets up, based on it, the choice model for the public transportation priority by identifying the function of the payoff and the muster of attendee and stratagem. In addition, it analyses the existence of NASH equilibrium, and puts forward the arithmetic of Iterated Elimination of Strictly Dominated Strategies in the general condition, the Integrated Strategies in the special condition and the flow chart of the model. At last, it verifies the feasibility of the model with the given example.

本文采用了博弈论的理论，通过对公交优先系统中参与者集合N、战略集合S和收益函数u的确定，建立了一种基于博弈论的公交优先技术方案选择博弈模型来量化方案选择问题；在此基础上分析了NASH均衡的存在性，并且给出了一般情况下的重复剔除劣战略和特殊情况下的混合策略两种模型求解方法以及公交优先技术方案选择博弈模型的流程图；最后通过算例分析，验证了博弈模型应用于公交优先技术方案选择的可行性。

The research on its principle and the character of the problem discussed shows that the game theory may be applied to the selection of repetitiveness transportation corridors.

通过对博弈论原理和竞争性运输通道选择问题的特性的研究，可以用博弈论的方法和原理比较和选择竞争性运输通道。

By means of game theory,this paper presents a historical modeling and proves that human society lies in the state of prisoner's dilemma and confronts various troubles and alternatives.

论文关键词历史/博弈论/囚徒困境/理性history/game theory/prisoner's dilemma/rational，论文来源《华中师范大学学报》：人文社科版，论文单位武汉，点击次数 1，论文页数 46～50页2001年2001月论文网 http：//www.lw23.com/paper_70852261/本文利用博弈论囚徒困境分析法指出人类社会如同囚徒困境，面临着许多的难题与抉择。

The content of each part follow as: In the first chapter, as start point and base of the paper, this part focuses on the basic study ofdefinition characteristic of NO, and the existing base of NO-E-Commerceenvironment; In the second one, this part studies the theory base of NO comprehensively applying the theories of core competence competent strategy and transaction cost; Chapter three studies the NO from the coordination of NO, and gives the structure clarification and characteristic of NO firstly, at the same time, put forward the concept of Virtual Enterprise Cluster; Based on such conclusion, studies the model of NO from life cyc organization level process and value chain, and operational mode; In Chapter four, a theoretical explanation was addressed on the above structure by modeling NO with game theory and graphic theory; In the fifth chapter, on the bases of analysis of NO operational risks, coordination mechanism of NO was studied by individually modeling the NO without core and NO with core, and then put forward the solution for coordination mechanism of NO; As an important component of coordination mechanism of NO, Chapter six explored some basic concept of trust and importantly put forward the way of how to build trust in NO, especially investigated the supporting function of valid reputation mechanism of NO for the trust building, importantly an operational method on building reputation mechanism and evaluation method in NO were given; The last chapter applied theconclusion of the paper to investigate the famous trade Web-SUNBU.

全文共分为七章，主要内容如下：第一章作为全文的理论出发点和基础，围绕网络组织的定义、特征以及网络组织生存基础--电子商务环境等方面对网络组织的基本概念进行了阐述；第二章综合运用核心能力、竞争战略和交易费用理论对网络组织产生的理论基础进行阐述；第三章首先从组织协调的角度对网络组织进行了研究，给出了网络组织的结构，分类和特征，同时并给出了虚拟企业群簇；然后在此基础上分别研究了网络组织的生命周期模型、层次模型、过程模型、价值链模型，以及运行模式；第四章综合运用博弈论、图论的相关知识，通过构建网络组织的模型，对上一章所研究的网络组织结构的形成机理给出了一种理论解释；第五章在分析网络组织运行风险的基础上，分别建立无盟主网络组织的博弈论模型和有盟主网络组织的博弈论模型，详细研究了网络组织的协调机制，然后给出了网络组织协调机制的解决方案；第六章作为网络组织协调机制的重要组成部分，本章在讨论了网络组织中建立信任机制的必要性的基础上，研究了网络组织信任关系的类型，提出了在网络组织中如何建立信任机制。

The first part discusses the affection of bounded rationality on rational foundation of the theory.The second part introduces the idea and framework of this theory,and the general 2*Mperson symmetric game and hawk*Mdove game and used as examples.The third part surveys the theory and practice value of evolutionary game theory,and discusses its prosperity of developement.

文章第一部分讨论了有限理性对博弈论理性基础的影响；第二部分介绍了进化博弈论的思想和分析框架，并以一般两人对称博弈和鹰鸽博弈为例作了具体讨论；第三部分对进化博弈论的理论和应用价值，以及进化博弈论的发展前景作了总结和讨论。

Do you know, i need you to come back

你知道吗，我需要你回来

Yang yinshu、Wang xiangsheng、Li decang,The first discovery of haemaphysalis conicinna.

1〕 杨银书，王祥生，李德昌。安徽省首次发现嗜群血蜱。