Masking identification of discrete choice models under simulation methods
By Lesley Chiou, Joan L. Walker. 2007
86 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Marketing, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/c090be60f1a9aa8f738a94471fa50239ca46d1d0
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Joan L. Walker
- Denis Bolduc
- Stephane Hess
- Moshe E. Ben-Akiva
- C. Angelo Guevara
- N. Hanley
- Mikoaj Czajkowski
- D. Campbell
In Marketing
- Joan L. Walker
- Moshe E. Ben-Akiva
- C. Angelo Guevara
- Denis Bolduc
- D. Campbell
- Wiktor Budziński
- Mikoaj Czajkowski
- Marek Giergiczny
In Statistics and Probability
- Moshe E. Ben-Akiva
- C. Angelo Guevara
- Denis Bolduc
- D. Campbell
- Wiktor Budziński
- Mikoaj Czajkowski
- N. Hanley
- Joan L. Walker
Citations in the corpus
- Identification of parameters in normal error component logit-mixture (NECLM) models (2007, methodology): “Within the class of continuous mixtures is the special case of random parameters, which can be applied to non-dummy as well as to dummy variables. The latter are often referred to as error component models. A variety of distributional assumptions can be used for random parameters, including normal, ”
- Latent lifestyle preferences and household location decisions (2007, unknown): “varies across classes, the correlation parameters r are assumed to be the same across classes; this imposes a parsimonious specification of the error structure that eases identification (see Chiou and Walker 2006, for more discussion).”
- Spatial Heterogeneity of Willingness to Pay for Forest Management (2017, background): “10 In order to make sure the maximum simulated log-likelihood approach avoids masking identification problems (Chiou and Walker 2007),”
- Sampling of alternatives in Logit Mixture models (2013, methodology): “This methodology is an extension of McFadden’s (1978) result for Logit, and it builds on the methodology proposed by Guevara and Ben-Akiva (2013) for MEV models. This extension for Logit Mixture models is relevant because Logit Mixture is fully flexible, since it can approximate any random utility m”