Graph Theory

R. Seethalakshmi
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引用次数: 0

Abstract

Mathematics acts an important and essential need in different fields. One of the significant roles in mathematics is played by graph theory that is used in structural models and innovative methods, models in various disciplines for better strategic decisions. In mathematics, graph theory is the study through graphs by which the structural relationship studied with a pair wise relationship between different objects. The different types of network theory or models or model of the network are called graphs. These graphs do not form a part of analytical geometry, but they are called graph theory, which is points connected by lines. The various concepts of graph theory have varied applications in diverse fields. The chapter will deal with graph theory and its application in various financial market decisions. The topological properties of the network of stocks will provide a deeper understanding and a good conclusion to the market structure and connectivity. The chapter is very useful for academicians, market researchers, financial analysts, and economists.
图论
数学在不同的领域发挥着重要和基本的作用。图论在数学中扮演着重要的角色之一,它被用于结构模型和创新方法,各种学科的模型,以更好地做出战略决策。在数学中,图论是通过图来研究结构关系和不同对象之间的成对关系的一门学问。不同类型的网络理论或模型或网络模型称为图。这些图不构成解析几何的一部分,但它们被称为图论,即由线连接的点。图论的各种概念在不同的领域有不同的应用。本章将讨论图论及其在各种金融市场决策中的应用。股票网络的拓扑特性将对市场结构和连通性提供更深入的理解和更好的结论。这一章对学者、市场研究人员、金融分析师和经济学家都非常有用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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