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The comprehensive measure model for urban traffic congestion based on value function 被引量:1
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作者 胡启洲 邓卫 孙煦 《Journal of Southeast University(English Edition)》 EI CAS 2015年第2期272-275,共4页
According to the distribution characteristics of traffic congestion in time and space, a measure index system of urban traffic congestion is set up based on the spatial and temporal distribution. Based on the analysis... According to the distribution characteristics of traffic congestion in time and space, a measure index system of urban traffic congestion is set up based on the spatial and temporal distribution. Based on the analysis of the main characteristics of traffic congestion and the generation process of traffic congestion, the measure model for urban traffic congestion is constructed by the value function. Moreover, based on the measure values of traffic congestion in urban road networks with defined different levels, a method to prevent and control traffic congestion is designed. The application results confirm that the proposed method is feasible in comprehensive measures for urban traffic congestion and they are consistent with the results of other methods. The measuring results can therefore reflect the actual situation. The comprehensive measure model is scientific and the process is simple, and it has wide application prospects and practical value. 展开更多
关键词 urban traffic CONGESTION measure matrix valuefunction
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Optimal Stopping Time of a Portfolio Selection Problem with Multi-assets
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作者 Xian-Ping Wu Seakweng Vong Wen-Xin Zhou 《Journal of the Operations Research Society of China》 EI CSCD 2021年第1期163-179,共17页
In this work,we study a right time for an investor to stop the investment among multi-assets over a given investment horizon so as to obtainmaximum profit.We formulate it to a two-stage problem.The main problem is not... In this work,we study a right time for an investor to stop the investment among multi-assets over a given investment horizon so as to obtainmaximum profit.We formulate it to a two-stage problem.The main problem is not a standard optimal stopping problem due to the non-adapted term in the objective function,and we turn it to a standard one by stochastic analysis.The subproblem with control variable in the drift and volatility terms is solved first via stochastic control method.A numerical example is presented to illustrate the efficiency of the theoretical results. 展开更多
关键词 Optimal stopping PORTFOLIO valuefunction Dynamic programming Holding region
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