A system approach to calculating the width of pedestrian communications in transportation hubs
Journal: Вестник МГСУ / Vestnik MGSU (Vol.16, No. 11)Publication Date: 2021-11-30
Authors : Privezentseva Svetlana V.; Pichugin Sergey I.;
Page : 1430-1436
Keywords : system; result; transport hub; pedestrian communications; low-mobility population groups;
Abstract
Introduction. Pedestrian communications are not a single (elementary) entity; first, they are a set of elements that are interconnected, interact with each other and the external environment, have one common goal and measurable result, that is, width. Moreover, whether it is a large transport hub, a small stopping point within a land-based urban passenger transport system, or even a pedestrian path along a motor road, its space-planning solution must comply with three basic rules. They are safety, comfort and accessibility. Pedestrian communications are a set of elements whose parameters result from the proper process organization, or represent a system. The approach to the study, management, creation and development of pedestrian communications must be akin to the one applicable to a system. The purpose of the method is to develop a procedure for calculating the main parameter of pedestrian communications — its total width b, in meters, and identify the conditions for a transition between various types of pedestrian communications. Materials and methods. The system approach allows to represent one complex problem as a set of simple problems that are solved faster and easier using mathematical modelling. Results. Thanks to mathematical modelling, a procedure was developed for calculating the main parameter of pedestrian communications, that is, width, with regard for low-mobility population groups in a pedestrian flow. Conclusions. Low-mobility population groups must be addressed when pedestrian communications are designed to ensure the safe and comfortable operation of transport hubs. This algorithm can also be used to analyze other directed linear pedestrian spaces.
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