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Results 1 to 25 of 103897

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A note on necessary best estimator of order twoPRABHU-AJGAONKAR, S. G.Metrika (Heidelberg). 1984, Vol 31, Num 1, pp 1-4, issn 0026-1335Article

Estimation of a noisy discrete-time step function: bayes and empirical bayes approachesYI-CHING YAO.Annals of statistics. 1984, Vol 12, Num 4, pp 1434-1447, issn 0090-5364Article

Empirical Bayes estimation in functional and structural models, and uniformly adaptive estimation of locationBICKEL, P. J; KLAASSEN, C. A. J.Advances in applied mathematics (Print). 1986, Vol 7, Num 1, pp 55-69, issn 0196-8858Article

Sur l'optimalité de la procédure séquentielle d'estimation des paramètres des processus récurrentsKONEV, V. V; KONEVA, E. S.Izvestiâ Akademii nauk SSSR. Tehničeskaâ kibernetika. 1984, Num 3, pp 118-123, issn 0002-3388Article

Caractéristiques probabilistes des procédures d'estimation séquentielle du paramètre de distribution exponentielleTARTAKOVSKIJ, A. G.Radiotehnika i elektronika. 1984, Vol 29, Num 3, pp 450-455Article

ESTIMATION OPTIMALE D'UN PARAMETRE DISCRETGERSHANOV AM.1979; TEOR. VEROJAT. PRIMEN.; SUN; DA. 1979; VOL. 24; NO 1; PP. 220-224; ABS. ENG; BIBL. 3 REF.Article

Bayesian estimation and prediction using asymmetric loss functionsZELLNER, A.Journal of the American Statistical Association. 1986, Vol 81, Num 394, pp 446-451, issn 0162-1459Article

Optimalité asymptotique du second ordre et solutions positives de l'équation de SchrödingerLEVIT, B. YA.Teoriâ verojatnostej i eë primeneniâ. 1985, Vol 30, Num 2, pp 309-338, issn 0040-361XArticle

Sequential determination of estimator as well as sample sizeMARTINSEK, A. T.Annals of statistics. 1984, Vol 12, Num 2, pp 533-550, issn 0090-5364Article

ESTIMATIONS OPTIMALES GARANTIES DES INCERTITUDES A L'AIDE D'ELLIPSOIDESCHERNOUS'KO FL.1980; IZV. AKAD. NAUK SSSR, TEH. KIBERN.; ISSN 0002-3388; SUN; DA. 1980; NO 5; PP. 5-11; BIBL. 10 REF.Article

SEQUENTIAL POINT ESTIMATION OF THE MEAN WHEN THE DISTRIBUTION IS UNSPECIFIEDMALAY GHOSH; NITIS MUKHOPADHYAY.1979; COMMUNIC. STATIST., THEORY METHODS; USA; DA. 1979; VOL. 8; NO 7; PP. 637-652; BIBL. 14 REF.Article

CARACTERIZACION DE LOS B.L.I.M.B.E.'S DE THETA EN EL MODELO I (EY=XTHETA , COV Y=Q) DESDE LA APROXIMACION LIBRE DE COORDENADAS. = CARACTERISATION DES MEILLEURS ESTIMATEURS LINEAIRES A BIAIS MINIMAL DE THETA DANS LE MODELE I (EY=XTHETA , COVY=Q) A PARTIR DE L'APPROXIMATION LIBRE DES COORDONNEESBASULTO J.1977; TRAB. ESTADIST. INVEST. OPER.; ESP.; DA. 1977; VOL. 28; NO 1; PP. 29-35; BIBL. 6 REF.Article

ON THE ABLUE OF THE NORMAL MEAN FROM A CENSORED SAMPLECHENG SW.1980; J. STAT. PLANN. INFERENCE; ISSN 0378-3758; NLD; DA. 1980; VOL. 4; NO 3; PP. 259-265; BIBL. 17 REF.Article

BEST QUADRATIC UNBIASED ESTIMATION IN VARIANCE-COVARIANCE COMPONENT MODELS.DRYGAS H.1977; MATH. OPER.-FORSCH. STATIST., STATIST.; DTSCH.; DA. 1977; VOL. 8; NO 2; PP. 211-231; ABS. ALLEM. FR.; BIBL. 16 REF.Article

A SPECIAL PROPERTY OF LINEAR ESTIMATES OF THE NORMAL MEAN.MEEDEN G.1976; ANN. STATIST.; U.S.A.; DA. 1976; VOL. 4; NO 3; PP. 649-650; BIBL. 2 REF.Article

RELATIONSHIPS BETWEEN SOME REPRESENTATIONS OF THE BEST LINEAR UNBIASED ESTIMATOR IN THE GENERAL GAUSS-MARKOFF MODELBAKSALARY JK; KALA R.1978; S.I.A.M. J. APPL. MATH.; USA; DA. 1978; VOL. 35; NO 3; PP. 515-520; BIBL. 11 REF.Article

CHOICE OF BEST LINEAR ESTIMATORS IN THE GAUSS-MARKOFF MODEL WITH A SINGULAR DISPERSION MATRIXRADHAKRISHNA RAO C.1978; COMMUNIC. STATIST., THEORY METHODS; USA; DA. 1978; VOL. 7; NO 13; PP. 1199-1208; BIBL. 15 REF.Article

BEST LINEAR PLUS QUADRATIC UNBIASED ESTIMATION OF PARAMETERS IN MIXED LINEAR MODELS.GNOT S; KLONECKI W; ZMYSLONY R et al.1977; ZASTOSOW. MAT.; POLSKA; DA. 1977; VOL. 15; NO 4; PP. 455-462; ABS. POL.; BIBL. 5 REF.Article

ESTIMATION OF PARAMETERS IN A LINEAR MODEL.RADHAKRISHNA RAO C.1976; ANN. STATIST.; U.S.A.; DA. 1976; VOL. 4; NO 6; PP. 1023-1037; BIBL. 1 P. 1/2Article

Robust adaptive beamforming using data dependent constraintsBELL, K. L; EPHRAIM, Y; VAN TREES, H. L et al.International conference on acoustics, speech, and signal processing. 1997, pp 3513-3516, isbn 0-8186-7919-0Conference Paper

Linear empirical Bayes estimation of means and variancesROBBINS, H.Proceedings of the National Academy of Sciences of the United States of America. 1985, Vol 82, Num 6, pp 1571-1574, issn 0027-8424Article

An adaptive estimation procedure using the Laplace transformationWELLS, C. E; BRYANT, J. L.IIE transactions. 1985, Vol 17, Num 3, pp 242-251, issn 0740-817XArticle

BOUNDED REGRET OF A SEQUENTIAL PROCEDURE FOR ESTIMATION OF THE MEANCHOW YS; MARTINSEK AT.1982; ANN. STAT.; ISSN 0090-5364; USA; DA. 1982; VOL. 10; NO 3; PP. 909-914; BIBL. 13 REF.Article

THE PERFORMANCE OF A SEQUENTIAL PROCEDURE FOR THE ESTIMATION OF THE MEANCHOW YS; YU KF.1981; ANN. STAT.; ISSN 0090-5364; USA; DA. 1981; VOL. 9; NO 1; PP. 184-189; BIBL. 13 REF.Article

Novel parameter priors for Bayesian signal identificationQUINN, A.International conference on acoustics, speech, and signal processing. 1997, pp 3909-3912, isbn 0-8186-7919-0Conference Paper

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