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Published on: January 20, 2023
Dynamic measures for transportation networks
1Department of Management, Universitat Politècnica de Catalunya, Terrassa, Catalunya, Spain.
Traditional transportation network analysis uses static models, ignoring crucial travel and waiting times. This study introduces dynamic network analysis, revealing significant differences and the limitations of static approaches for accurate transportation insights.
Area of Science:
- Network Science
- Transportation Engineering
- Operations Research
Background:
- Current transportation network analyses often rely on simplified static representations.
- Static models neglect critical dynamic factors like travel times, waiting times, and schedule compatibility.
- This omission leads to a loss of relevant information and inaccurate network topology insights.
Purpose of the Study:
- To develop and apply a dynamic network representation for transportation systems.
- To incorporate travel and waiting times into shortest path calculations.
- To define and compare dynamic network measures against static ones for topological analysis.
Main Methods:
- Developed a dynamic network model considering synced paths and waiting times.
- Computed shortest paths using the dynamic model.
- Defined dynamic network, node, and edge measures for topological analysis.
- Validated the approach using a toy model and a real-world low-cost carrier schedule dataset.
Main Results:
- Significant discrepancies were observed between measures derived from static and dynamic network representations.
- Dynamic measures provide a more accurate topological analysis of transportation networks.
- The study highlights the limitations of static representations in capturing real-world transportation dynamics.
Conclusions:
- Dynamic network analysis offers a more accurate method for understanding transportation systems.
- Static representations are insufficient for capturing the complexities of real-world transportation networks.
- The proposed dynamic measures are valuable for a comprehensive topological assessment.
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