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Research Article

Analysis of a multiplicative hybrid route choice model in stochastic assignment paradox

ORCID Icon, ORCID Icon, ORCID Icon &
Pages 1544-1568 | Received 19 Feb 2021, Accepted 04 Jul 2021, Published online: 19 Jul 2021
 

Abstract

In recent years, a multiplicative hybrid (MH) route choice model was proposed to overcome the drawbacks of the multinomial logit (MNL) model and the multinomial weibit (MNW) model. This paper compares the conditions for the stochastic traffic assignment paradox of the three models. We analyze the condition when improving a link in an uncongested network counterintuitively increases total travel costs. Using three typical flow-independent networks (two links, n independent links, and n routes with m overlapping links), we reveal the strong relationships in the paradox conditions of the three models. We further study the paradoxical features of the three models in the Sioux-Falls network, where the model parameters are estimated from simulated route sets. The case study shows that (1) the MH model fits the data the best, (2) using the MNL or the MNW model to identify paradox links exhibits intrinsic tendencies that are consistent with the theoretical analysis, and (3) the paradox links identified by the MH model is a compromise of the other two models. This paper delves into the relationships of the three models in the stochastic assignment paradox and provides suggestions and caveats to the application of the three models.

Disclosure statement

No potential conflict of interest was reported by the author(s).

Additional information

Funding

This research was partially supported by the National Science Foundation of China [grant numbers 71871075, 71501053, 91846301], China Postdoctoral Science Foundation [grant number 2015M570297], International Postdoctoral Exchange Fellowship [grant number PC2016015] of China Postdoctoral Council, Research Grants Council of the Hong Kong Special Administrative Region [grant number 15212217], Research Committee of the Hong Kong Polytechnic University [Project No. 1-ZVJV], and CCF-DiDi Big Data Joint Lab.

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