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theory of game相关的网络例句

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

First of all, the evolutionary game model of this system is built, according to a population and determinately dynamic function in evolutionary game theory, and quilibrium structure and effect factors of the evolutionary system are analyzed. Next, the evolution quilibrium characteristics of investor behaviors in China's securities market are researched as a demonstration, and the reasons why noise traders become popular in the process of investor behavior evolution are explained, based on its evolutionary mechanism. Moreover, the influences of investor behavior evolution on share market's fluctuation are researched through setting up its noise trade model. When noise traders are dominant in securities market, price discovery function and resource configuration effect are also analyzed. Finally, when noise trade become popular, the shortage of some policies, such as, enlarging institution investor and short sale is explained, and some good suggestions are provided according to former research results.

首先,应用进化博弈论中的单群体确定性模仿者动态方程建立证券投资者行为的进化博弈模型,并对进化系统的均衡结构特征及其影响因素进行分析;其次,根据我国证券市场实际,对我国证券投资者行为进化的均衡结构进行实证分析,并从投资者行为进化的角度,解释我国证券投资者行为进化为噪声交易主导市场的原因;然后,通过建立股市波动的噪声交易模型,研究投资者行为的进化对股市波动的影响,并进一步分析我国噪声交易主导市场时对市场价格发现和资源配置功能的影响;最后,根据理论及实证的研究成果,分析噪声交易主导市场时大力发展机构投资者等制度作用的有限性,并进一步提出我国证券市场相机治理的政策建议。

Using the Nash equilibrium principle of the game theory, and through the establishment of the game model of bidding, the cooperative bidding strategy of power generation companies are studied.

运用博弈论中的纳什均衡原理,通过构造发电公司的竞价博弈模型,研究发电公司的合作竞价策略。

From the view of incompletion information static game, Chapter 3 uses game theory to analyze fraudulent problems of financial report in China .

本文的第3章运用博弈论分析方法,从不完全信息静态博弈的角度,对我国财务报告欺诈问题进行了博弈分析,从理论上揭示了上市公司、中介部门、监管部门的行为动机及博弈均衡结果,说明了在给定的制度安排下,各个当事人的选择行为及其相互作用机理。

An evaluation method of force effectiveness based on game theory is proposed. The evaluation model of different kinds of strategies is build by matrix game, which realizes the dynamic effectiveness evaluation of C~4ISR system in hostile environment. The analysis and solution of this model is also provided.

提出了一种基于矩阵对策的C~4ISR系统作战效能评估方法,利用矩阵对策构建不同作战策略的效能评估模型,实现了对抗环境中C~4ISR系统作战效能的动态评估,并给出了模型的分析与求解方法。

Further developments of set theory, probability theory and their influences on Game theory.

三、讨论了集合论和概率论的进一步发展对博弈论产生的影响。

Related knowledge of "zero sum two person games theory" is applied to establish a game model of taxation bureau-business. In this model, the government, as the drawer-up of the game rules, is by all means capable to maximize the benefits of both parties concerned on Nash equilibrium.

运用&二人零和博弈理论&的相关知识,建立一个税务局-企业的博弈模型,在这个模型中,政府作为博弈规则的制定者,完全有能力通过制定相应的博弈规则,而使双方决策在纳什均衡时自己的利益最大化。

Related knowledge of "zero sum two person games theory" is applied to establish a game model of taxation bureau-business. in this model, the **********, as the drawer-up of the game rules, is by all means capable to maximize the benefits of both parties concerned on nash equilibrium.

运用&二人零和博弈理论&的相关知识,建立一个税务局-企业的博弈模型,在这个模型中,政府作为博弈规则的制定者,完全有能力通过制定相应的博弈规则,而使双方决策在纳什均衡时自己的利益最大化。

Related knowledge of "zero sum two person games theory" is applied to establish a game model of taxation bureau-business. In this model, the government, as the drawer-up of the game rules, is by all means capable to maximize the benefits of both parties concerned on Nash equilibrium.

运用&二人零和博弈理论&的相关知识,建立一个税务局-企业的博弈模型,在这个模型中,****作为博弈规则的制定者,完全有能力通过制定相应的博弈规则,而使双方决策在纳什均衡时自己的利益最大化。

Related knowledge of "zero sum two person games theory" is applied to establish a game model of taxation bureau-business. In this model, the government, as the drawer-up of the game rules, is by all means capable to maximize the benefits of both parties concerned on Nash equilibrium.

运用&二人零和博弈&的相关知识,建立一个税务局-企业的博弈模型,在这个模型中,政府作为博弈规则的制定者,完全有能力通过制定相应的博弈规则,而使双方决策在纳什均衡时自己的利益最大化。

Abstract;;This;article;intends;to;establish;a;proper;taxation;institution,;with;which;the;government;can;control;and;check;business;tax;evasion;in;an;effective;way.;Related;knowledge;of;"zero;sum;two;person;games;theory";is;applied;to;establish;a;game;model;of;taxation;bureau-business.;In;this;model,;the;government,;as;the;drawer-up;of;the;game;rules,;is;by;all;means;capable;to;maximize;the;benefits;of;both;parties;concerned;on;Nash;equilibrium.;With;the;help;of;Mathematica4.1;Software,;an;optimal;policy;of;tax;levy;adopted;by;the;government;is;to;be;found;to;evade;some;negative;impacts;exerted;by;information;asymmetry;and;high-cost;tax;levy,;etc.;On;the;condition;that;business;burden;is;not;worsened,;that;is,;tax;rate;is;not;raised,;this;article;provides;the;optimal;policy;for;government;tax;levy,;so;as;to;increase;tax-levy;efficiency;of;the;government;and;tax;revenue.

运用&二人零和博弈理论&的相关知识,建立一个税务局-企业的博弈模型,在这个模型中,政府作为博弈规则的制定者,完全有能力通过制定相应的博弈规则,而使双方决策在纳什均衡时自己的利益最大化。我们用Mathematica4.1软件来帮助分析理解,寻找政府征税的最优决策,以期规避信息不对称、征税成本高等不利因素的影响。在不增加企业负担即不提高税率的情况下,分析给出政府征税的最优决策,以提高政府征税效率,增加税收收入。

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