全球测量概念的方法学方面

S. Prokopchina
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引用次数: 0

摘要

作为测量理论的一个新趋势,本文提出了全局量纲组织的方法论基础和原则。结果表明,全球测量总是在模型和数据具有显著不确定性的条件下进行的。在这方面,提出了一种正则化贝叶斯方法(RBA)及其基础上的技术,该方法侧重于不确定性条件。结果表明,作为贝叶斯智能测量(BIM)方向的一个分支,全局测量的方法和原理满足经典多参数测量的所有标准:兼容性、可重复性(稳定性)、测量方案的可追溯性。定义了全局测量过程的所有组成部分的具体属性:全局测量对象的模型、参考对象的模型以及实现比较方案的方法。与经典类型的测量方案的主要区别在于,由于测量对象的影响,在全局测量方案的所有上述分量中都存在分量。以概念和优化形式的测量方程的形式获得描述全局维数的解析依赖关系。本文在地缘政治、宏观经济、国际体系和国际关系等问题上,提供了基于BII的全球计量对象概念模型的实例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Methodological Aspects of the Concept of Global Measurements
The paper proposes a methodological basis and principles of the organization of the global dimension as a new trend in the theory of measurements. It is shown that global measurements are always implemented under conditions of significant uncertainty of models and data. In this regard, a regularizing Bayesian approach (RBA) and technologies based on it, which are focused on uncertainty conditions, are proposed for their organization. It is shown that the methods and principles of global measurements, as a branch of the Bayesian intelligent measurement (BIM) direction, meet all the criteria of classical multiparametric measurements: compatibility, repeatability (stability), traceability of measurement solutions. Specific properties of all components of global measurement processes are defined: models of global measurement objects, models of reference objects, and the methodology for implementing comparison schemes. It is established that the main difference from the classical type of measurement schemes is the presence of components due to the influence of measurement subjects in all the above components of the global measurement scheme. Analytical dependencies describing global dimensions are obtained in the form of measurement equations in conceptual and optimization forms. The article provides examples of conceptual models of global measurement objects based on BII in the problems of geopolitics, macroeconomics, international systems and relations.
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