2004
DOI: 10.2139/ssrn.627366
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Local Sensitivity and Diagnostic Tests

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Cited by 6 publications
(16 citation statements)
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“…The matrix −E therefore has negative diagonal elements, and is a stable matrix (see [13, p. 165]), since −E − E is negative definite. By setting η kk = −e kk + g for all k ∈ J with g = e k k + χ, where e k k is the maximal diagonal element of E and χ is a positive constant, and by setting η kj = −e kj for all off-diagonal elements, we may express −E in the form −E = N − gI , where N ≡ [η kj ] is a Morishima matrix (see [1, p. 12]) under conditions (8) and (9). If E is also indecomposable, it follows from [13, pp.…”
Section: Resultsmentioning
confidence: 99%
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“…The matrix −E therefore has negative diagonal elements, and is a stable matrix (see [13, p. 165]), since −E − E is negative definite. By setting η kk = −e kk + g for all k ∈ J with g = e k k + χ, where e k k is the maximal diagonal element of E and χ is a positive constant, and by setting η kj = −e kj for all off-diagonal elements, we may express −E in the form −E = N − gI , where N ≡ [η kj ] is a Morishima matrix (see [1, p. 12]) under conditions (8) and (9). If E is also indecomposable, it follows from [13, pp.…”
Section: Resultsmentioning
confidence: 99%
“…For the case of a single endogenous variable, and hence n = 2, (8) and (9) have no force, with Proposition 2 implying:…”
Section: Propositionmentioning
confidence: 99%
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“…9 Jan Magnus and his collaborators have pursued a distinct but related approach to this problem that is noteworthy but not explored in the present paper. Magnus advocates a model-perturbation approach to sensitivity analysis that studies "the effect of small changes in model assumptions on an estimator of a parameter of interest" (see, e.g., Magnus and Vasnev 2007;Magnus 2007). that the theory of robust statistics exemplifies systematic thinking about how to secure evidence via a weakening strategy.…”
Section: Security Through Robust Statisticsmentioning
confidence: 99%