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Identifying Polycentric Urban Structure Using the Minimum Cycle Basis of Road Network as Building Blocks
Yuanbiao Li1,2, Tingyu Wang1,2, Yu Zhao1,2
1Data Science Research Center, Kunming University of Science and Technology, Kunming 650500, China.
Urban road networks exhibit unique cyclic structures, with cycle lengths and areas following power-law distributions. These networks demonstrate resilience and small-world properties, offering insights for transportation infrastructure optimization.
Area of Science:
- Network Science
- Graph Theory
- Urban Planning
Background:
- Minimum cycle basis (MCB) provides fundamental building blocks for graph cycle structures.
- MCBs are applied in electrical networks, structural engineering, and chemical processes.
- Understanding urban road network topology is crucial for infrastructure analysis.
Purpose of the Study:
- Analyze topological features, node centrality, and robustness of urban road networks.
- Investigate the role of cycles in network structure and resilience.
- Explore cycle-based dual networks for urban road systems.
Main Methods:
- Minimum cycle bases (MCB) methodology.
- Motif analysis.
- Cycle contribution rate for node centrality.
- Construction of cycle-based dual networks.
Main Results:
- Urban road networks show higher motif frequencies with cycles than random networks.
- Minimum cycle lengths and surface areas follow a power-law distribution.
- Cycle contribution rate impacts network robustness.
- Cycle-based dual networks exhibit small-world and scale-free properties.
Conclusions:
- Urban road networks possess distinct cyclic characteristics influencing their structure and resilience.
- The findings provide a theoretical basis for transportation network modeling and infrastructure optimization.
- Cycle-based dual networks offer novel perspectives on urban road network analysis.
Related Concept Videos
Design Example: Alignment of a Road Line Using GIS
Thematic Layering in GIS
Introduction to Vertical Curves
Coordination Number and Geometry
Introduction to Horizontal Curves
Degree of Curvature and Radius of Curvature

