2011
DOI: 10.1016/j.spl.2011.03.030
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Efficiency of the OLS estimator in the vicinity of a spatial unit root

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Cited by 10 publications
(5 citation statements)
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“…Note that s does not depend on ρ except for a finite number of values of ρ (see Kato, 1995, p. 64). By Lemma A.1 in Martellosio (2011), the eigenspace of Σ −1 (λ −1 max ) associated to γ 1 (λ −1 max ) = 0 is equal to the eigenspace, say E λmax , of W associated to λ max . Assume now that g max = 1.…”
Section: Appendix a Proofsmentioning
confidence: 98%
“…Note that s does not depend on ρ except for a finite number of values of ρ (see Kato, 1995, p. 64). By Lemma A.1 in Martellosio (2011), the eigenspace of Σ −1 (λ −1 max ) associated to γ 1 (λ −1 max ) = 0 is equal to the eigenspace, say E λmax , of W associated to λ max . Assume now that g max = 1.…”
Section: Appendix a Proofsmentioning
confidence: 98%
“…The efficiency of the OLS estimator was considered by Krämer and Donninger [40], Tilke [41] for the symmetric spatial weight matrices, and generalized by Krämer and Baltagi [42] with a broader covariance matrix. But the symmetry of the weight matrix is too restrictive to be used in practice, so Martellosio [43] generalizes this to nonsymmetric weights matrices. The efficiency of the OLS estimator is defined as η := .…”
Section: Estimation and Inferencementioning
confidence: 99%
“…In particular, OLS is considered to have unique advantages in exploring or modeling the relationship between multiple variables (Zhang et al, 2019). According to the existing research, OLS regression analysis can be used in the following three scenarios (Ceccato & Oberwittler, 2008;Martellosio, 2011;Yue et al, 2018):…”
Section: Ordinary Least Squares (Ols) Analysismentioning
confidence: 99%