An Introduction to Generalized Linear Models, Second Edition
By A. Dobson. 2001
230 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/ddc674b89643474d30e39ba4869e2129034cfe08
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In Artificial Intelligence
- Jennifer L. Hill
- Abhik Ghosh
- F. Haldi
- Andrew Gelman
- Darren Robinson
- Ayanendranath Basu
- Josmar Mazucheli
- Subrata Chakraborty
In Statistics and Probability
- Abhik Ghosh
- Andrew Gelman
- Ayanendranath Basu
- Jennifer L. Hill
- F. Haldi
- Darren Robinson
- Josmar Mazucheli
- Subrata Chakraborty
Citations in the corpus
- Fitting Tweedie's Compound Poisson Model to Insurance Claims Data: Dispersion Modelling (2002, unknown): “to Insurance Claims Data: Dispersion Modelling Gordon K. Smyth and Bent J rgensen Department of Statistics and Demography, University of Southern Denmark, Denmark gks@statdem.ou.dk and bentj@statdem.ou.dk”
- On the behaviour and adaptation of office occupants (2008, methodology): “Parameters a and b are then obtained through regression using the binomial family of generalised linear models, specifying the logit as the link function (see [10] for an introduction to these statistical methods).”
- Data Analysis Using Regression and Multilevel/Hierarchical Models: Understanding and summarizing the fitted models (2006, methodology): “The concept of generalized linear model was introduced by Nelder and Wedderburn (1972) and developed further, with many examples, by McCullagh and Nelder (1989). Dobson (2001) is an accessible introductory text.”
- Robust estimation in generalized linear models: the density power divergence approach (2014, methodology): “Dobson (2002) modeled these count data using a Poisson regression model with the logarithm of time as the explanatory variable.”
- On the one parameter unit-Lindley distribution and its associated regression model for proportion data (2018, background): “10 Exponential Family A distribution belong to the exponential family if it is of the form (Dobson, 2001) f(x | θ) = exp [Q(θ)T (x) +D(θ) + S(x)] .”