A Comparison of Hierarchical Bayes and Maximum Simulated Likelihood for Mixed Logit
By Kenneth Train. 2001
133 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/6f94176310495a67f34d8d0e512c4e79331adf44
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Stephane Hess
- Chandra R. Bhat
- David A. Hensher
- John M. Rose
- Kenneth Train
- William H. Greene
- S. B. Olsen
- Riccardo Scarpa
Citations in the corpus
- Uncovering the Distribution of Motorists' Preferences for Travel Time and Reliability (2005, unknown): “5 indicated, we specified the components of ζ i as normally distributed; we also tried log-normal and truncated normal distributions but similar to others (Train (2001)) we were unable to obtain convergence.”
- Spatial preference heterogeneity in forest recreation (2013, background): “…distance can be viewed as a cost) is kept fixed in order to avoid a number of severe problems associated with specifying a random price parameter (Train, 2001; Hensher and Greene, 2003; 2003; Hensher et al., 2005; Hess et al., 2005; Train and Sonnier, 2005; Train and Weeks, 2005; Campbell et…”
- Simulation estimation of mixed discrete choice models using randomized and scrambled Halton sequences (2003, methodology): “Fifth, it would be useful to examine the effectiveness of quasi-Monte Carlo sequences within a Bayesian estimation framework for complex discrete choice models (see Brownstone, 2000 and Train, 2001 for reviews of Bayesian estimation for discrete choice models).”
- Discrete Choice Methods with Simulation by Kenneth E. Train (2003, methodology): “Comparisons performed by Vijverberg (1997) and Sándor and András (2001) show that antithetics substantially improve the estimation of probit models.”
- Willingness-to-Pay Estimation with Mixed Logit Models: Some New Evidence (2005, unknown): “The two estimation procedures presented below yield the same type of results for two groups of parameters: (1) the mean and standard deviation of the parameter distributions over the population; and (2) individual-level marginal utility parameters.”
- Analysis of mode choice for intercity travel: Application of a hybrid choice model to two distinct US corridors (2018, methodology): “The resulting flexibility meant that classical estimation of the model became computationally intractable and we instead relied on Bayesian estimation, using the implementation of Hierarchical Bayes (see Train, 2001 for a comparison with classical estimation) in RSGHB (Dumont & Keller, 2015).”
- The Mixed Logit model: The state of practice (2003, background): “Brownstone (2001) provides a useful overview as do Chen, Shao, and Ibrahim (2000), Geweke (1999) and Train (2001).”
- Mixed Logit with Bounded Distributions of Correlated Partworths (2005, methodology): “However, each estimation procedure, while feasible with bounded distributions, entails numerical difficulties that are intrinsic to its form, as described and illustrated by Train (2001).”
- Combining RP and SP data: biases in using the nested logit ‘trick’: contrasts with flexible mixed logit incorporating panel and scale effects (2008, methodology): “…of the SP alternatives were found to be statistically significant and greater than one for the bus and train modes; although not statistically 4 The triangular distribution was first used for random coefficients by Train and Revelt (2000) and Train (2001), later incorporated into Train (2003).”
- Choosing Between Internet and Mail Survey Modes for Choice Experiment Surveys Considering Non-Market Goods (2009, background): “…avoids a number of severe problems associated with specifying a random price parameter (see Meijer and Rouwendal 2006; Hensher et al. 2005; Hess et al. 2005; Train and Sonnier 2005; Campbell et al. 2006; Hensher and Greene 2003; Rigby and Burton 2006; Train 2003; Train and Weeks 2005, Train 2001).”
- Hybrid Choice Models: Progress and Challenges (2002, methodology): “As described by Train (2001) , the simulated mean of the Bayesian posterior (SMPE) provides an alternative estimator to MSLE.”