Generating Models by the Expansion Method: Applications to Geographical Research*
By E. Casetti. 2010
317 citations recorded by the source corpus.
Subfields: Economics and Econometrics, General Agricultural and Biological Sciences, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/85b6c229a8e474aca3ca17f4ce624709489235c4
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
- Ning Wang
- Alfonso Flores-Lagunes
- Changlin Mei
- Fernando Rubiera Morollón
- E. Vázquez
- K. Schnier
- Xiaodong Yan
- Ryo Okui
In General Agricultural and Biological Sciences
- Alfonso Flores-Lagunes
- Changlin Mei
- Fernando Rubiera Morollón
- Ning Wang
- E. Vázquez
- K. Schnier
- Xiaodong Yan
In Management Science and Operations Research
- Alfonso Flores-Lagunes
- Changlin Mei
- Fernando Rubiera Morollón
- Ning Wang
- E. Vázquez
- K. Schnier
- Xiaodong Yan
Citations in the corpus
- Estimation And Hypothesis Testing For Nonparametric Hedonic House Price Functions (2010, unknown): “(3) 2The model is similar in spirit to the spatial expansion model of Casetti (1972), in which a linear model’s coefficients are expressed as a function of a spatial dataset’s geographic coordinates.”
- Estimating regional variations of R&D effects on productivity growth by entropy econometrics (2009, methodology): “Previous solutions have been proposed to capture this spatial drift from the global model: the geographically weighted regression (GWR, see Brundson et al., 1996) which can be seen as an extension of the parameter expansion method (Casetti, 1972).”
- Local Linear Estimation of Spatially Varying Coefficient Models: An Improvement on the Geographically Weighted Regression Technique (2008, methodology): “The seminal monograph by Fotheringham et al (2002) has systematically summarized the basic theory and statistical inference problems of GWR and addressed some extensions of the GWR technique to generalized linear models, principal component analysis, and so on. The multicollinearity and correlation ”
- Estimation of Sample Selection Models with Spatial Dependence (2012, background): “However, note that the "adjusted" IMR in (10) depends on a parameter that is not estimated in the first step: γ, which is included in the weights ω(2)ij.”