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Research:
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= $year ?> ResearchProject Number: Research Project: P.I. Name & Address: Project Objective: In this project we consider the problem of deciding which project to execute, i.e. where to add new HOV lanes in the Los Angeles highway system, taking into account the existing uncertainty in the data that is present in the problem.The problem is modeled assuming there is a fixed budget and trying to minimize the total travel time or average travel time throughout the system.The solution to this problem depends on the assumed origin-destination flows, which are estimates of the true unknown origin-destination flows.In addition this information evolves over time, thus creating the need to find a solution that is not significantly affected by changes in this data. We propose to study and develop a technique to obtain a robust solution to this problem.A robust solution is feasible and close to optimal for all plausible data instances of the problem.For problems where the optimal solution exhibits a strong dependence on the data, a robust solution is likely to outperform the optimal solution on the true unknown data instance, thus providing a solution that is in practice a more successful policy than what is obtained with an optimal solution.Additionally, the difference between the robust solution and an optimal solution can provide insights into the tradeoffs between the optimality of a solution and its robustness for this application. We will develop this technique by applying a newly developed mathematical framework that obtains robust solutions for problems with data uncertainty which holds promise of being applicable to this particular transportation problem. Task Descriptions: Milestones, Dates: Total Budget: Student Involvement: Relationship to Other Research Projects: Technology Transfer Activities: Potential Benefits of the Project: TRB Keywords: Primary Subject: Mobility Enabling Research: Modal Orientation: |