Measuring overlap in binary regression
By Andreas Christmann, Peter J. Rousseeuw. 2001
65 citations recorded by the source corpus.
Subfields: Management Science and Operations Research, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/40b8bf7b19c9299bf9997268266b612b63fe4c2e
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In Management Science and Operations Research
In Statistics and Probability
- Probal Chaudhuri
- Pragya Sur
- Daniel Hopkins
- Beth A. Simmons
- E.J. Candes
- Anil Kumar Ghosh
- Martin J. Wainwright
- Cun-Hui Zhang
Citations in the corpus
- On Robustness Properties of Convex Risk Minimization Methods for Pattern Recognition (2004, unknown): “For a numerical comparison between the support vector machine and the regression depth method recently proposed by Rousseeuw and Hubert (1999) see Christmann and Rousseeuw (2001) and Christmann et al. (2002).”
- The phase transition for the existence of the maximum likelihood estimate in high-dimensional logistic regression (2018, background): “Finally, [4] analyzes the notion of regression depth for measuring overlap in data sets.”
- The Constraining Power of International Treaties: Theory and Methods (2005, background): “…the non-quasi-complete separation assumption of logit and probit models: for probit models to render consistent estimates, they cannot include any independent variables that are perfect or quasi-perfect predictors of the dependent variable (Albert and Anderson 1984; Christmann and Rousseeuw 2001).”
- On Maximum Depth and Related Classifiers (2005, methodology): “Christmann & Rousseeuw (2001) and Christmann et al. (2002) used the idea of regression depth (see e.g. Rousseeuw &Hubert, 1999) for classification between two competing populations.”