有动机系统物理的数学形式
Mathematical formalism of physics of systems with motivation
摘要：
本文讨论了基于物理概念的社会系统的数学描述中的基本问题，其中所谓的统计社会系统是主要考虑的主题。列出了人类和人类社会的基本属性，这些属性将社会系统和自然系统彼此区分开来，以表明应该发展单独的数学形式和物理概念来描述这些对象，而不是直接从经典力学和统计物理学中继承。作为一个特定的例子，系统的动机被认为是。分别分析了它们的特性，并提出了相应的数学描述。最后，本文的结论是，描述统计社会系统，或更严格地说，系统的动机的基本要素是可用的或部分开发的现代物理学和应用数学。
英文摘要：
The paper discusses fundamental problems in mathematical description of social systems based on physical concepts, with so-called statistical social systems being the main subject of consideration. Basic properties of human beings and human societies that distinguish social and natural systems from each other are listed to make it clear that individual mathematical formalism and physical notions should be developed to describe such objects rather then can be directly inherited from classical mechanics and statistical physics. As a particular example systems with motivation are considered. Their characteristic features are analyzed individually and the appropriate mathematical description is proposed. Finally the paper concludes that the basic elements necessary for describing statistical social systems or, more rigorously, systems with motivation are available or partly developed in modern physics and applied mathematics.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
