Formation of a condition for guaranteed achievement of the activity goal of an information system based on an operator equation

V. Gryzunov
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Abstract

Modern realities require the creation of information systems that are guaranteed to achieve the goal of activity. The design of such systems can be performed on the basis of an operator equation that links the object model, the object›s action model, and the purpose of the object. It is advisable to search for the synthesis of the operator equation using the approaches of structural-functional synthesis. The purpose of the study is to propose a fairly general and, at the same time, practically oriented method for synthesizing an operator equation, which reduces the “curse of dimensionality” and transforms the creative intuitive process into a process ready for automation, that is, turns it into a routine. Methods. System analysis, morphological analysis, algebraic theory of morphisms. Results. The iSOFT method has been developed, which includes the following steps: 1) representing the target properties of the system as an algebra carrier, setting the appropriate signature, formalizing the performance criteria; 2) creation of an algebra for representing system elements and properties of elements, as well as an algebra for representing emergent properties; 3) search for exact or approximate substantial regularities for the synthesized system, compilation of the corresponding system of equations and inequalities; 4) the decision of the compiled system regarding the target properties, while the structure of the system is obtained automatically. The convergence and termination of the method are proved. Practical significance. The iSOFT method partly removes the «curse of dimensionality», maintains the connection between the created mathematical models and physical reality, and creates the preconditions for automating the process of creating information systems that are guaranteed to achieve the goal of the activity.
基于算子方程的信息系统活动目标保证条件的形成
现代现实要求建立能够保证实现活动目标的信息系统。这种系统的设计可以在连接对象模型、对象的动作模型和对象的目的的算子方程的基础上执行。用结构-泛函综合的方法寻求算子方程的综合是可取的。本研究的目的是提出一种较为通用的,同时又切合实际的算子方程合成方法,减少“维数诅咒”,将创造性的直观过程转化为可自动化的过程,即将其变为例行程序。方法。系统分析,形态分析,态射的代数理论。结果。开发了iSOFT方法,包括以下步骤:1)将系统的目标属性表示为代数载体,设置适当的签名,形式化性能标准;2)创建用于表示系统元素和元素属性的代数,以及用于表示紧急属性的代数;3)为合成系统寻找精确或近似的实质规律,编制相应的方程组和不等式;4)编译系统对目标属性的决策,同时自动获得系统的结构。证明了该方法的收敛性和终止性。现实意义。iSOFT方法部分地消除了“维度的诅咒”,保持了所创建的数学模型与物理现实之间的联系,并为创建保证实现活动目标的信息系统的自动化过程创造了先决条件。
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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