Remarks on minimax solutions
V. Lakshmikantham, S. Leela (1967)
Annales Polonici Mathematici
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V. Lakshmikantham, S. Leela (1967)
Annales Polonici Mathematici
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Lukšan, Ladislav, Matonoha, Ctirad, Vlček, Jan
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F. Beichelt (1975)
Applicationes Mathematicae
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Agata Boratyńska (2002)
Applicationes Mathematicae
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The problem of posterior regret Γ-minimax estimation under LINEX loss function is considered. A general form of posterior regret Γ-minimax estimators is presented and it is applied to a normal model with two classes of priors. A situation when the posterior regret Γ-minimax estimator, the most stable estimator and the conditional Γ-minimax estimator coincide is presented.
M. Brockmann, J. Eichenauer-Herrmann (1991)
Applicationes Mathematicae
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Agata Boratyńska (2005)
Applicationes Mathematicae
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The problem of minimax estimation of a parameter θ when θ is restricted to a finite interval [θ₀,θ₀+m] is studied. The case of a convex loss function is considered. Sufficient conditions for existence of a minimax estimator which is a Bayes estimator with respect to a prior concentrated in two points θ₀ and θ₀+m are obtained. An example is presented.
W. Fieger, W. Bischoff ([unknown])
Metrika
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Wolfgang Bischoff, Werner Fieger (1993)
Metrika
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Lanxiang Chen, Heike Hofmann, Jürgen Eichenauer-Herrmann, Jürgen Kindler
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The Γ-minimax estimator under squared error loss for the unknown parameter of a one-parameter exponential family with an unbiased sufficient statistic having a variance which is quadratic in the parameter is explicitly determined for a class Γ of priors consisting of all distributions whose first two moments are within some given bounds. This generalizes the choice of Γ in Jackson et al. (1970) as well as the unrestricted case. It is shown that the underlying statistical game is always...
S. Gabler (1988)
Metrika
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Adam Korányi, K. Brenda MacGibbon (2002)
Annales de l'I.H.P. Probabilités et statistiques
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