Abstract
The aim of this study was to modify an algorithm for mapping service areas, also known as access areas. The algorithm is widely applied in network analyses. Service areas are generated based on features such as road networks and base points representing selected objects or facilities. Spatial barriers in the space between road segments are not taken into account in the process of generating service areas. Such barriers include railway lines and rivers. In this study, a methodology for generating service areas that accounts for spatial barriers was proposed by designing a dedicated tool in the ModelBuilder application in ArcGIS (ESRI) software. The ModelBuilder application has limited functionality, and the developed algorithm had to be modified. The modified algorithm was verified based on spatial data from four cities. The results produced by standard analytical methods were compared with the results generated by the modified algorithm. The study demonstrated that spatial barriers decrease the size of service areas. The modified algorithm generates more reliable results than standard methods.
Highlights
Research into road accessibility dates back to more than a century ago
Raster analyses are recommended for evaluating transport accessibility in view of the existing barriers [14]
The method developed in the ModelBuilder application was used to determine service areas in the analyzed objects
Summary
Research into road accessibility dates back to more than a century ago. The first study [1] investigated the time of travel from London to any destination in the world, and it gave rise to various analytical methods for determining cost distance (distance, time of travel and fuel costs). Network analyses have found applications in numerous fields and disciplines [2]. This article focuses on transportation network analysis. Different techniques were developed for mapping access to road and service areas [3,4,5,6,7]. Service areas are generally presented with the use of lines known as isochrones, isograms, isolines or equidistant lines [8]
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