A numerical method based on the decoupling scheme and the time-matching approach for a multilane drift-diffusion traffic model is presented in this paper. The proposed model is a system of partial differential equations that describes the conservation of vehicle numbers and distributes traffic density on a multilane environment. Especially, the model is deduced from the concept of traffic field. The basic structure of numerical algorithm is on the decoupling scheme that treats the system as two independent partial differential equations. The finite difference scheme is implemented for converting the traffic model into difference equations. Besides, the time variant solution of the two-dimensional drift-diffusion traffic model is numerically solved. However, solution process of the time variant model takes a long computing time. Therefore, improving computational efficiency is another important issue.
|Number of pages||6|
|Journal||Proceedings of the IEEE International Conference on Systems, Man and Cybernetics|
|State||Published - 24 Nov 2003|
|Event||System Security and Assurance - Washington, DC, United States|
Duration: 5 Oct 2003 → 8 Oct 2003
- Drift-diffusion traffic model
- Numerical simulation