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Gamma-minimax estimation of a...
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1
MINIMAX ESTIMATION OF A BINOMIAL PROBABILITY UNDER WEIGHTED ABSOLUTE ERROR LOSS
Eichenauer-Herrmann, J.
;
Gohout, W.
;
Lehn, J.
- In:
Statistics & Decisions
8
(
1990
)
1
,
pp. 37-46
Persistent link: https://www.econbiz.de/10014621694
Saved in:
2
GAMMA-MINIMAX ESTIMATION OF A BINOMIAL PROBABILITY UNDER SQUARED ERROR LOSS
Rummel, F.
;
Lehn, J.
- In:
Statistics & Decisions
5
(
1987
)
3-4
,
pp. 229-250
Persistent link: https://www.econbiz.de/10014621595
Saved in:
3
GAMMA-MINIMAX ESTIMATORS FOR A BOUNDED NORMAL MEAN
Eichenauer, J.
;
Kirschgarth, P.
;
Lehn, J.
- In:
Statistics & Decisions
6
(
1988
)
4
,
pp. 343-348
Persistent link: https://www.econbiz.de/10014621642
Saved in:
4
COMPUTATION OF GAMMA-MINIMAX ESTIMATORS FOR A BOUNDED NORMAL MEAN UNDER SQUARED ERROR LOSS
Eichenauer, J.
;
Lehn, J.
- In:
Statistics & Decisions
7
(
1989
)
1-2
,
pp. 37-62
Persistent link: https://www.econbiz.de/10014621664
Saved in:
5
Marsaglia’s lattice test and non-linear congruential pseudo random number generators
Eichenauer, J.
;
Grothe, H.
;
Lehn, J.
- In:
Metrika
35
(
1988
)
1
,
pp. 241-250
Persistent link: https://www.econbiz.de/10005598765
Saved in:
6
GAMMA-MINIM AX ESTIMATION IN EXPONENTIAL FAMILIES WITH QUADRATIC VARIANCE FUNCTIONS
Eichenauer-Herrmann, J.
- In:
Statistics & Decisions
9
(
1991
)
4
,
pp. 319-326
Persistent link: https://www.econbiz.de/10014621751
Saved in:
7
RESTRICTED RISK BAYES ESTIMATION WHEN THE PARAMETER INTERVAL IS BOUNDED
Eichenauer-Herrmann, J.
- In:
Statistics & Decisions
10
(
1992
)
3
,
pp. 273-280
Persistent link: https://www.econbiz.de/10014621782
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8
Minimax estimation under convex loss when the parameter interval is bounded
Eichenauer-Herrmann, J.
;
Fieger, W.
- In:
Metrika
39
(
1992
)
1
,
pp. 27-43
Persistent link: https://www.econbiz.de/10005375921
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9
Gamma-admissibility of estimators in the one-parameter exponential family
Eichenauer-Herrmann, J.
- In:
Metrika
39
(
1992
)
1
,
pp. 199-208
Persistent link: https://www.econbiz.de/10005155845
Saved in:
10
Minimax estimators for a bounded location parameter
Eichenauer-Herrmann, J.
;
Ickstadt, K.
- In:
Metrika
39
(
1992
)
1
,
pp. 227-237
Persistent link: https://www.econbiz.de/10005756388
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