This paper considers the optimal traffic signal setting for an urban arterial road. By introducing the concepts of synchronization rate and non-synchronization degree, a mathematical model is constructed and an optimi...This paper considers the optimal traffic signal setting for an urban arterial road. By introducing the concepts of synchronization rate and non-synchronization degree, a mathematical model is constructed and an optimization problem is posed. Then, a new iterative algorithm is developed to solve this optimal traffic control signal setting problem. Convergence properties for this iterative algorithm are established. Finally, a numerical example is solved to illustrate the effectiveness of the method.展开更多
H.-A. Loeliger [3] proved that the concepts of the geometrically uniform signal set and the signal set matched to a group coincide when the signal set is finite. In the present note we show that these two concepts als...H.-A. Loeliger [3] proved that the concepts of the geometrically uniform signal set and the signal set matched to a group coincide when the signal set is finite. In the present note we show that these two concepts also coincide even when the signal set is infinite.展开更多
基金Supported by the National Natural Science Foundation of China (10671045)
文摘This paper considers the optimal traffic signal setting for an urban arterial road. By introducing the concepts of synchronization rate and non-synchronization degree, a mathematical model is constructed and an optimization problem is posed. Then, a new iterative algorithm is developed to solve this optimal traffic control signal setting problem. Convergence properties for this iterative algorithm are established. Finally, a numerical example is solved to illustrate the effectiveness of the method.
文摘H.-A. Loeliger [3] proved that the concepts of the geometrically uniform signal set and the signal set matched to a group coincide when the signal set is finite. In the present note we show that these two concepts also coincide even when the signal set is infinite.