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Dynamic Stackelberg equilibrium congestion pricing

机译:动态Stackelberg均衡拥堵定价

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This paper considers the problem of dynamic congestion pricing that determines optimal time-varying tolls for a pre-specified subset of arcs with bottleneck on a congested general traffic network. A two-person nonzero-sum dynamic Stackelberg game model is formulated with the assumption that the underlying information structure is open loop. Characteristics of the Stackelberg equilibrium solution are analyzed. The Hooke-Jeeves algorithm that obviates an evaluation of the gradient vector of the objective function is presented with a numerical example. The paper concludes with its future extensions.
机译:本文考虑了动态拥挤定价问题,该问题为拥挤的一般交通网络上的瓶颈确定了预先指定的弧子集的最优时变通行费。假设基础信息结构是开环的,则可构造一个两人非零和动态Stackelberg博弈模型。分析了Stackelberg平衡解的特征。通过数值示例介绍了避免对目标函数的梯度向量求值的Hooke-Jeeves算法。本文以其将来的扩展作为结尾。

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