非零和博弈

  • 网络non-zero-sum game;Nonzero-Sum Game
非零和博弈非零和博弈
  1. 国际贸易非零和博弈的约束因素和实现机制探究

    Constraining Factors and Realization Mechanism of International Trade Non-zero-sum Game

  2. 本文以文献[1]和文献[2]为基础,将税收检查成本及偷税成本量化后,对防止偷骗税行为进行非零和博弈分析。

    This paper analyzes non-zero-sum game for preventing tax evasion after the quantitative analysis of the checking cost of taxation bureau and the evading taxes cost of taxpayers on the basis of paper [ 1 ] and paper [ 2 ] .

  3. 特许经营中的非零和博弈分析

    Non - zero - sum - game Analysis in Franchise System

  4. 税企非零和博弈分析

    Analysis of Taxation Bureau and Entrepreneur Non - zero - sum Game

  5. 非零和博弈&城市规划制度发展变迁的理性思考

    Non-Zero and Game Theory ── Rational Reflection of Evolution of Urban Planning System

  6. 非零和博弈的结构贸易政策系统分析

    Systems Analysis on Structural Trade Policy of Cooperative Game & Solution to Sino-U.S. Trade Conflicts

  7. 博弈一般分为零和博弈和非零和博弈。

    Game theory can be divided into two parts , one of which is zero-sum .

  8. 文章提出把H2/H∞混合控制问题抽象为两个对局者信息不完全情况下的非零和博弈模型。

    The H-two / H-infinity control is formulated as a non-zero game model with incomplete information .

  9. 本文首先分析了知识群体中合作的特点,阐述了团队合作的非零和博弈特征。

    The characteristics of cooperation in knowledge group are analyzed firstly , in which its non-zero game characteristic is discussed .

  10. 特许经营中特许商和加盟商之间的多种博弈关系可以概括为非零和博弈与零和博弈两类。

    There are several game relationships among franchisors and franchisees in franchise system , which could be generalized as non-zero-sum-game and zero-sum-game .

  11. 本文侧重分析了在不完全信息条件下开发商之间的静态博弈关系,并将上述关系简化为两个开发商之间的非零和博弈关系。

    The paper focuses on analyzing static game between developers with incomplete information , and simplifies the relation into non-zero-sum-game between two developers .

  12. 确认该博弈过程属于非零和博弈、动态博弈和不完全信息博弈,并由此建立供应链上节点企业非零和合作博弈模型。

    Results of research show that the process of games among nodal enterprises belongs to non-zero-sum cooperative games , dynamic games and incomplete information games .

  13. 通过系统科学的分析,可以从协调系统与环境的关系、理解系统内部的非零和博弈、改善系统信息非对称三个方面促成博弈的均衡解。

    The scientific system analysis could obtain a balanced solution from harmonizing mechanism and surrounding , acknowledging nonzero sum gaming inside system and improving system informative dissymmetry .

  14. 从中美各自的战略利益来看,双方虽然具有很大的差异,但也有许多共同之处,这使得中美之间呈现非零和博弈的状态。

    From the respective strategic benefits , both sides has divergence , as long as common interests , so the game between China and the United States is not zero-sum gmes .

  15. 在这一过程中,政府、传媒、公众三者之间从零和博弈走向非零和博弈有助于突发事件信息公开制度的完善。

    In this procedure government , public and media go from unfriendly competition to friendly game , which is helpful for the improvement of information declaration system of the outburst events .

  16. 朝鲜半岛问题如若想要顺利解决,也只有在中美合作的基础上,通过非零和博弈的形式,相互协商并彼此做出退让,才能充分协调双方之间的利益,达到双赢。

    The only way to solve the Korea peninsula issue is base on the US . - China cooperation , through the non-zero-sum Game , mutual consultation and make concessions to fully coordination between both sides of the interests , achieve a win-win .

  17. 首先,根据收益矩阵对恶意节点和簇头之间的非零和博弈关系进行了认知和分解,指出了破坏行为可以抑制的原因是纳什均衡可以作为惩罚阻止节点偏离收益更高的策略组合。

    Firstly , the nonzero-sum game between CH and malicious node ( MN ) is analyzed according to the utility matrix . It is pointed out that Nash equilibrium ( NE ) could be the punishment for preventing the MN from deviation of lucrative strategy .

  18. 介绍了一些学者对协同营销的研究视角,重点阐述了协同营销的理论基础&非零和合作博弈理论,交易成本理论,资源观理论。其次对协同营销的动力因素进行了分析。

    It gives a brief introduction of the angle of view over research , and mainly focuses the theoretical principle of synergistic marketing , such as nonzero cooperative game theory , transaction cost theory and enterprise resources theory . Secondly , the motive factors of joint marketing are analyzed .

  19. 首先,在风险股票价格过程服从几何布朗运动的条件下,应用完全平方方法,得到该非零和随机微分博弈问题的显式解,即得到了最优投资组合策略和最优值函数的明确表达式。

    Firstly , suppose that the price processes of the risky stock satisfy the geometric Brownian motions . By invoking the use of the completion of square method , we obtain closed-form solutions to the nonzero-sum game problem for the exponential utility function .

  20. 然后,在风险股票价格过程服从马氏调制的几何布朗运动的条件下,应用动态规划原理(HJB方程)得到了该非零和随机微分投资博弈问题的显式解。

    Secondly , suppose that the price processes of the risky stock satisfy Markov-modulated geometric Brownian motion . We get the explicit expressions of the optimal portfolio strategies and the optimal value functions for the exponential utility functions by applying the dynamical programming principle ( HJB equations ) .