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A Set-Theoretical Foundation of Qualitative Reasoning and its Application to the Modeling of Economics and Business Management Problems

机译:定性推理的集合理论基础及其在经济和商业管理问题建模中的应用

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摘要

The qualitative reasoning (QR) field has developed various representation and reasoning methods for the modeling with incomplete information or incomplete knowledge. While most uncertain reasoning approaches describe uncertain or imprecisely known information as probability distribution functions, qualitative reasoning bases its model specification on qualitative descriptions that are derived from known qualitative system properties. Problems are formulated as sets of qualitative constraints and their analysis is performed by applying a qualitative calculus. This paper presents a general, unifying theory of the various existing qualitative reasoning systems that includes, as special cases, reasoning methods that use representations of qualitative differential equations and qualitative difference equations. Based on set theory, our QR framework describes fundamental concepts such as qualitative models and solutions, and relates them to the 'quantitative analogues of its underlying quantitative reference system. Our motivation arises from the types of models found in the management sciences. Thus we emphasize the significance of discrete, dynamic models and optimization models in the business management and economics fields, both of which have received less attention in current QR research. Finally, we extend our theoretical framework to include an approach to qualitative optimization.
机译:定性推理(QR)领域已开发出各种用于信息不完整或知识不完整的表示和推理方法。尽管大多数不确定性推理方法将不确定性或不精确的已知信息描述为概率分布函数,但定性推理的模型规范基于从已知定性系统属性得出的定性描述。将问题表述为定性约束的集合,并通过应用定性演算进行分析。本文介绍了各种现有定性推理系统的通用统一理论,其中包括作为特殊情况的使用定性微分方程和定性差分方程表示的推理方法。基于集合论,我们的QR框架描述了基本概念,例如定性模型和解决方案,并将它们与基础定量参考系统的“定量类似物”相关联。我们的动力来自管理科学中发现的模型类型。因此,我们强调离散,动态模型和优化模型在商业管理和经济学领域中的重要性,在当前的QR研究中,这两种方法都很少受到关注。最后,我们扩展了理论框架,以包括定性优化的方法。

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