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Goal programming approach to solving network design problem with multiple objectives and demand uncertainty

机译:目标规划方法解决具有多个目标和需求不确定性的网络设计问题

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摘要

The transportation network design problem (NDP) with multiple objectives and demand uncertainty was originally formulated as a spectrum of stochastic multi-objective programming models in a bi-level programming framework. Solving these stochastic multi-objective NDP (SMONDP) models directly requires generating a family of optimal solutions known as the Pareto-optimal set. For practical implementation, only a good solution that meets the goals of different stakeholders is required. In view of this, we adopt a goal programming (GP) approach to solve the SMONDP models. The GP approach explicitly considers the user-defined goals and priority structure among the multiple objectives in the NDP decision process. Considering different modeling purposes, we provide three stochastic GP models with different philosophies to model planners' NDP decision under demand uncertainty, i.e., the expected value GP model, chance-constrained GP model, and dependent-chance GP model. Meanwhile, a unified simulation-based genetic algorithm (SGA) solution procedure is developed to solve all three stochastic GP models. Numerical examples are also presented to illustrate the practicability of the GP approach in solving the SMONDP models as well as the robustness of the SGA solution procedure.
机译:具有多目标和需求不确定性的运输网络设计问题(NDP)最初是在双层编程框架中表示为一系列随机多目标编程模型的。直接求解这些随机多目标NDP(SMONDP)模型需要生成一系列称为Pareto-最优集的最优解。对于实际实施,仅需要一个满足不同利益相关者目标的好的解决方案。鉴于此,我们采用目标编程(GP)方法来解决SMONDP模型。 GP方法明确考虑了NDP决策过程中多个目标中用户定义的目标和优先级结构。考虑到不同的建模目的,我们提供了三种具有不同理念的随机GP模型,以在需求不确定性下对计划者的NDP决策进行建模,即期望值GP模型,机会受限GP模型和因果机会GP模型。同时,开发了基于统一仿真的遗传算法(SGA)解决方案,以解决所有三个随机GP模型。还提供了数值示例来说明GP方法在解决SMONDP模型中的实用性以及SGA解决程序的鲁棒性。

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