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  • Search: subject:"asymptotically linear estimators"
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Subject
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asymptotically linear estimators 6 influence curves 6 differentiable functionals 4 projection 4 Asymptotically linear estimators 3 Influence curves 3 Symmetric location and contamination 3 contamination 3 total variation 3 : Hellinger 2 Cramer-Rao bound 2 Fisher consistency 2 Hampel-Krasker influence curve 2 Hellinger 2 asymptotic median unbiasedness 2 asymptotic minimax and convolution theorems 2 canonical influence curve 2 concentration bounds 2 cones and balls 2 convex tangent cones 2 infinitesimal asymmetric neighborhoods 2 linear tangent spaces 2 lower confidence bounds 2 maximum asymptotic variance and mean square error 2 maximum mean square error 2 one-sided tests 2 relative risk 2 semiparametric models 2 semiparametrie models 2 tangent spaces 2 total Validation and contamination neighborhoods 2 Exponential family 1 Inefficiency 1 Infinitesimal asymmetric neighborhoods 1 Least favorable radius 1 Location 1 M-estimators 1 Maximum asymptotic variance and mean square error 1 Minmax MSE 1 One-step construction 1
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Online availability
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Free 6 Undetermined 3
Type of publication
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Book / Working Paper 6 Article 3
Type of publication (narrower categories)
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Working Paper 3
Language
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Undetermined 6 English 3
Author
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Rieder, Helmut 8 Kohl, Matthias 4 Ruckdeschel, Peter 4 Rieder, Sonja 1
Institution
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Sonderforschungsbereich 373, Quantifikation und Simulation ökonomischer Prozesse, Wirtschaftswissenschaftliche Fakultät 3
Published in...
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SFB 373 Discussion Paper 3 SFB 373 Discussion Papers 3 Statistical Methods and Applications 3
Source
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RePEc 6 EconStor 3
Showing 1 - 9 of 9
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Robust parameter estimation for the Ornstein–Uhlenbeck process
Rieder, Sonja - In: Statistical Methods and Applications 21 (2012) 4, pp. 411-436
In this paper, we derive elementary M- and optimally robust asymptotic linear (AL)-estimates for the parameters of an Ornstein–Uhlenbeck process. Simulation and estimation of the process are already well-studied, see Iacus (Simulation and inference for stochastic differential equations....
Persistent link: https://www.econbiz.de/10010998696
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Infinitesimally Robust estimation in general smoothly parametrized models
Kohl, Matthias; Ruckdeschel, Peter; Rieder, Helmut - In: Statistical Methods and Applications 19 (2010) 3, pp. 333-354
Persistent link: https://www.econbiz.de/10008673840
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The costs of not knowing the radius
Rieder, Helmut; Kohl, Matthias; Ruckdeschel, Peter - 2001
We determine the increase of the maximum risk over the minimax risk in the case that the optimally robust estimator for the false radius is used. This is done by numerical solution of the implicit equations which determine optimal robustness, for location, scale, and linear regression models,...
Persistent link: https://www.econbiz.de/10010310359
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The costs of not knowing the radius
Rieder, Helmut; Kohl, Matthias; Ruckdeschel, Peter - Sonderforschungsbereich 373, Quantifikation und … - 2001
We determine the increase of the maximum risk over the minimax risk in the case that the optimally robust estimator for the false radius is used. This is done by numerical solution of the implicit equations which determine optimal robustness, for location, scale, and linear regression models,...
Persistent link: https://www.econbiz.de/10010956586
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One-sided confidence about functionals over tangent cones
Rieder, Helmut - 2000
In the setup of i.i.d. observations and a real valued differentiable functional T, locally asymptotic upper bounds are derived for the power of one-sided tests (simple, versus large values of T) and for the confidence probability of lower confidence limits (for the value of T), in the case that...
Persistent link: https://www.econbiz.de/10010310186
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One-sided confidence about functionals over tangent cones
Rieder, Helmut - Sonderforschungsbereich 373, Quantifikation und … - 2000
In the setup of i.i.d. observations and a real valued differentiable functional T, locally asymptotic upper bounds are derived for the power of one-sided tests (simple, versus large values of T) and for the confidence probability of lower confidence limits (for the value of T), in the case that...
Persistent link: https://www.econbiz.de/10010956480
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Neighborhoods as nuisance parameters? Robustness vs. semiparametrics
Rieder, Helmut - 1999
asymptotically linear estimators over infinitesimal neighborhoods. For Hellinger balls, the two coincide (with the classical one). In …
Persistent link: https://www.econbiz.de/10010309975
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Neighborhoods as nuisance parameters? Robustness vs. semiparametrics
Rieder, Helmut - Sonderforschungsbereich 373, Quantifikation und … - 1999
asymptotically linear estimators over infinitesimal neighborhoods. For Hellinger balls, the two coincide (with the classical one). In …
Persistent link: https://www.econbiz.de/10010956536
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The cost of not knowing the radius
Rieder, Helmut; Kohl, Matthias; Ruckdeschel, Peter - In: Statistical Methods and Applications 17 (2008) 1, pp. 13-40
Persistent link: https://www.econbiz.de/10005596328
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