2014
DOI: 10.1016/j.tre.2014.02.002
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Optimizing road network daily maintenance operations with stochastic service and travel times

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Cited by 40 publications
(33 citation statements)
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“…A similar approach has been independently developed and used by Chen, Hoàng Hà, Langevin, and Gendreau (2014), to linearize chance constraints for a model that optimizes road network daily maintenance operations with stochastic service and travel times. We are now ready to state the complete formulation for the SBRP.…”
Section: Problem Definitionmentioning
confidence: 99%
“…A similar approach has been independently developed and used by Chen, Hoàng Hà, Langevin, and Gendreau (2014), to linearize chance constraints for a model that optimizes road network daily maintenance operations with stochastic service and travel times. We are now ready to state the complete formulation for the SBRP.…”
Section: Problem Definitionmentioning
confidence: 99%
“…For instance, in their pioneering VRPSTT work Laporte, Louveaux, and Mercure (1992) assume that the travel times are independent and normally distributed random variables and exploit the fact that the convolution of normal random variables is again normally distributed. A similar assumption is made by Kenyon and Morton (2003), Figliozzi (2010), and Chen et al (2014). Taş et al (2013Taş et al ( , 2014 model travel times using the family of gamma distributions, which is also an additive family.…”
Section: Introductionmentioning
confidence: 94%
“…It covers a variety of approaches that are used to solve logistic problems under uncertainty, including a number of papers in which the servicing time is uncertain. These include Li et al [19], Lei et al [20], and Chen et al [21] who all assumed normal distribution service time. The aforementioned papers by Tas et al [16] and Russell and Urban [17] use gamma and Erlang distributions for travel times, respectively, while Gomez [22] modelled variable travel times using a wide range of distributions, which included Erlang, Burr, and lognormal distributions.…”
Section: Calculating the Probability Of Carrying Out Successful Maintmentioning
confidence: 99%