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Cooperation and non- cooperation of several repeat countermeasures solution algorithm
Author: ZhangLePing
Tutor: GaoHongWei
School: Qingdao University
Course: Applied Mathematics
Keywords: Repeat countermeasures Connected graph State payoff vector Absolutely balanced PMS value
CLC: O225
Type: Master's thesis
Year: 2008
Downloads: 14
Quote: 0
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Abstract
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Types of countermeasures research with full information . In this paper, cooperation , partial cooperation , repeated in the case of full cooperation extended countermeasures optimal solution to commence the study . The subjects including the countermeasures tree repeat countermeasures repeat countermeasures on the state paid a connected graph . The first chapter of the main study measures tree repeat countermeasures to study the non-cooperative repeated countermeasures , at the same time we know that does not fully cooperate repeat Countermeasures process usually accompanied by changes in the structure of Union , some of the players are likely to leave for some reason on the stage of the Union to join the new alliance is more conducive to their own interests . This chapter gives a change coalition structure repeating extended countermeasures the PMS value of the complete algorithm as optimal criteria and to explore countermeasures in the process of optimal cooperation manner , and wish to explore the specific optimal criteria based on optimal the alliance formation followed the rules . Chapter II of this article by the introduction of the state in each state node connected graph payment vector , the study examined the dynamic finite graph repeat countermeasures . Use C.Berge about the concept of strategy on countermeasures , consider the case of non- cooperation , and prove that a connected graph with state payoff vector simple strategy significance on repeat countermeasures absolutely balanced existence theorem , given its complete algorithm as well as a three-dimensional connectivity grid map calculation example . Cooperation on this study on the basis of the second chapter finite graph with state payoff vector dynamic repeated countermeasures . Complete characteristic function in a simple strategic importance solving algorithm as well as a three-dimensional connectivity grid map calculation example . Explore three-dimensional connectivity grid map some of the basic properties of the countermeasures under certain conditions , and finally solving has to pay vector finite graph dynamic cooperation repeat countermeasures , given the example of a three-dimensional connectivity grid map calculation .
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CLC: > Mathematical sciences and chemical > Mathematics > Operations Research > Game theory ( game theory )
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