Related Experiment Video
Updated: Aug 5, 2026

14:55
Evaluating the Effect of Roadside Parking on a Dual-Direction Urban Street
Published on: January 20, 2023
Conflict Entropy-Based Optimization of Vehicle Scheduling in Tunnel Traffic Networks
Yalong Xie1,2, Yuming Liu1, Xianhui Nie3
1School of Economics and Management, Beijing Jiaotong University, Beijing 100044, China.
Entropy (Basel, Switzerland)
|July 28, 2026
Summary
This study introduces an optimized model for scheduling construction vehicles in long tunnels, improving safety and efficiency by coordinating paths and departure times. The new method significantly reduces conflicts and total scheduling time.
Area of Science:
- Transportation Engineering
- Traffic Management Systems
- Operations Research
Background:
- Long and large tunnels present significant safety and efficiency challenges for transportation scheduling due to complex environments and multi-vehicle coordination needs.
- Existing research often lacks integration between path planning and dynamic traffic, timetable and path coordination, and comprehensive conflict management.
- Advancing the Transportation Power Strategy necessitates improved solutions for tunnel traffic scheduling.
Purpose of the Study:
- To develop a comprehensive optimization model for construction vehicle scheduling in tunnel traffic networks.
- To address shortcomings in path planning, timetable-path coordination, and conflict management within tunnel environments.
- To enhance the safety and efficiency of transportation scheduling in long and large tunnels.
Main Methods:
- Proposed an adaptive social force-BPR path planning model with collision compensation, optimizing weights using the improved Analytic Hierarchy Process (AHP) algorithm.
- Established a constraint system for paths, spatio-temporal logic, and three conflict types (crossing, head-on, congestion).
- Utilized an improved Non-dominated Sorting Genetic Algorithm II (NSGA-II) for collaborative optimization of departure intervals and paths, incorporating a conflict entropy repair operator.
Main Results:
- The optimized model achieved a minimum total scheduling time of 136 minutes and only 2 conflicts, completely avoiding high-risk head-on and congestion conflicts.
- Optimal parameters identified include a repulsion coefficient (k_f) of 20 for the social force model and a maximum departure interval of 8 minutes.
- The conflict entropy repair operator effectively quantified conflict chaos and guided scheduling adjustments using a 'priority ranking-dynamic delay' logic.
Conclusions:
- The developed vehicle scheduling scheme provides scientific and feasible technical support for coordinated construction vehicle operations in long and large tunnels.
- The research contributes to the theory of tunnel traffic scheduling by integrating path planning, scheduling, and conflict resolution.
- The findings support the safe and efficient operation of transportation systems within challenging tunnel infrastructures.
Related Concept Videos
Optimization Problems
Optimization problems often involve identifying maximum or minimum values under specific constraints. A well-known example is determining the longest horizontal pipe that can be moved around a right-angled corner, where a 3-meter-wide hallway meets a 2-meter-wide hallway. This scenario, common in architectural design and industrial transport, can be understood conceptually through geometric and trigonometric reasoning.To visualize the problem, consider the pipe as a straight line that touches...
Social Traps
Social traps are negative situations where people get caught in a direction or relationship that later proves to be unpleasant, with no easy way to back out of or avoid. The concept was orignally introduced by John Platt who applied psychology to Garrett Hardin's "Tragedy of the Commons", where in New England herd owners could let their cattle graze in the common ground. This situation seems like a good idea, but an individual could have an advantage. If they owned more cows, the larger...
Manipulation and Analysis
GIS manipulation and analysis functions are vital for decision-making and planning. These activities range from data retrieval tasks, such as selecting information based on specific criteria, to advanced analytical techniques that address complex spatial problems.One critical GIS analysis method is overlaying, which combines multiple data layers to examine impacts. For example, overlaying a river-dammed lake boundary with road networks can identify affected infrastructure. Another common...
Design Example: Alignment of a Road Line Using GIS
The alignment of a road line using Geographic Information Systems (GIS) is a critical process in civil engineering, combining advanced technology with practical decision-making. This methodology begins with the collection of geospatial data, including information on land cover, geomorphology, drainage patterns, slope, and contour details. Such data is typically acquired through satellite imagery and GIS tools, offering a comprehensive understanding of the terrain.Once the data is gathered, it...
Distributed Loads: Problem Solving
Beams are structural elements commonly employed in engineering applications requiring different load-carrying capacities. The first step in analyzing a beam under a distributed load is to simplify the problem by dividing the load into smaller regions, which allows one to consider each region separately and calculate the magnitude of the equivalent resultant load acting on each portion of the beam. The magnitude of the equivalent resultant load for each region can be determined by calculating...
Multimachine Stability
Multimachine stability analysis is crucial for understanding the dynamics and stability of power systems with multiple synchronous machines. The objective is to solve the swing equations for a network of M machines connected to an N-bus power system.
In analyzing the system, the nodal equations represent the relationship between bus voltages, machine voltages, and machine currents. The nodal equation is given by:
In analyzing the system, the nodal equations represent the relationship between bus voltages, machine voltages, and machine currents. The nodal equation is given by:
