离散动态冲突模型

E. Antipova
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引用次数: 0

摘要

相关性。冲突在社会、国家和全人类的发展中发挥着重要作用。冲突产生于人际关系、经济、组织活动、社会问题和世界政治。冲突学研究冲突的本质、产生冲突的原因以及解决冲突的方法,它是 20 世纪中叶形成的一个跨学科知识领域。目前,冲突本身显然不是一种消极现象,但冲突局势的妥善解决会使冲突各方受益。因此,有必要不仅从描述性的哲学角度来考虑冲突,而且要能够预测可能出现的冲突局势,描述其随着时间的推移而发展的情况,并计算出可以接受的解决冲突的方法。这种研究冲突的方法就是数学建模,它以描述冲突局势的数学方法为基础,可以分析冲突并预测冲突的结果。目的是描述在冲突数学理论框架内构建任何起源的冲突方案的一般方法。目的是以儿童与父母的冲突为例,考虑和分析冲突的离散动态模型。工作中使用了代数方法和离散数学方法。在冲突数学理论的框架内,以离散失配的冲突为例,考虑了儿童-父母模式冲突。已开发出构建冲突形势图并对其进行分析的一般方法。讨论了在任何冲突情况下影响冲突各方的可能方式。在分析冲突局势发展的可能情景时,考虑了冲突各方对彼此的可能影响类型。基于所开发的动态离散模型,冲突的数学描述被简化为组合优化问题。所开发的冲突数学描述方案可应用于各学科领域的各类冲突情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Discrete Dynamic Conflict Model
Relevance. Conflicts play a significant role in the development of society, the state and all of humanity. They arise in interpersonal relationships, economics, organizational activities, social problems, and world politics. The study of the essence of conflicts, the causes of their emergence and ways to resolve them is carried out by conflictology, which was formed as an interdisciplinary field of knowledge in the middle of the 20th century. Currently, it has become obvious that the conflict itself is not a negative phenomenon, but a competently resolved conflict situation can benefit all parties to the conflict. As a result, it became necessary to consider conflicts not only from a descriptive, philosophical point of view, but also to be able to predict a possible conflict situation, describe its development over time and calculate acceptable ways out of it. This approach to the study of conflicts is mathematical modeling, based on mathematical methods for describing conflict situations, which allow analyzing conflicts and predicting their outcome.The purpose is to describe a general methodology for constructing a conflict scheme of any origin within the framework of the mathematical theory of conflicts. The objectives is to consider and analyze a discrete dynamic model of conflicts using the example of a childparent conflict.Methodology. The work uses algebraic methods and methods of discrete mathematics.Results. Within the framework of the mathematical theory of conflicts, a conflict with a discrete mismatch is considered the example of a child-parent model conflict. A general method for constructing a conflict situation diagram and analyzing it has been developed. Possible ways of influencing the conflicting parties on each other in any conflict situation are discussed. When analyzing possible scenarios for the development of a conflict situation, the possible types of impacts of the conflicting parties on each other are considered.Conclusions. Based on the developed dynamic discrete model, it is shown that the mathematical description of conflicts is reduced to the problem of combinatorial optimization. The developed scheme of mathematical description of conflicts can be applied to a wide class of conflict situations in various subject areas.
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