Open AccessThe Space of Buildings and Their Information Models as a Triad Structure
Author(s) -
Konstantin Losev,
VO Chulkov
Publication year - 2021
Publication title -
iop conference series. materials science and engineering
Language(s) - English
Resource type - Journals
eISSN - 1757-899X
pISSN - 1757-8981
DOI - 10.1088/1757-899x/1079/3/032051
Subject(s) - categorical variable , position (finance) , infographic , space (punctuation) , computer science , reflection (computer programming) , triad (sociology) , artificial intelligence , theoretical computer science , data mining , machine learning , psychology , finance , psychoanalysis , economics , programming language , operating system
The article is devoted to an approach to the study and explanation of information processes of buildings and their information models over time, that is, in the course of their functioning: both during their life path and in the life cycle, when the physical part of a building ceases to exist, and information about its functioning is transferred using general data to create other buildings. Through the functionality of a building as a system, its commonality with cyberphysical systems is shown, and through the position on the position on the three-dimensional reflection in living nature, a tool for describing the space of buildings, structures and their information models is proposed in the form of a system categorical triad approach, supplemented by the position on the Ukhtomsky dominant, the position of category theory and the method of analogies. Using this infographic description of the subject area of buildings and their information models, you can create six basic and three derived results that are elements of the space of a cyberphysical system. It is possible to get a larger number of system elements through determining the results of the effects of results on each other. The presented systemic categorical triad approach based on infographic modeling does not depend on the initial number of parameters and the amount of data that are reduced to triads through monads and dyads and can be effectively investigated.