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Results 1 to 25 of 542

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Tests of ordered hypotheses for gamma scale parametersLI, T; SINHA, B. K.Journal of statistical planning and inference. 1995, Vol 45, Num 3, pp 387-397, issn 0378-3758Article

A class of shrinkage estimators for the scale parameter of the exponential distributionJANI, P. N.IEEE transactions on reliability. 1991, Vol 40, Num 1, pp 68-70, issn 0018-9529Article

A paradox concerning shrinkage estimators : Should a known scale parameter be replaced by an estimated value in the shrinkage factor ?FOURDRINIER, D; STRAWDERMAN, W. E.Journal of multivariate analysis. 1996, Vol 59, Num 2, pp 109-140, issn 0047-259XArticle

Combined estimate of a location parameterBHATTACHARYA, C. G; SHAH, K. R.Communications in statistics. Theory and methods. 1992, Vol 21, Num 7, pp 1929-1934, issn 0361-0926Article

Exact sample size calculations for exponential family modelsLINDSEY, J. K.Statistician (London. Print). 1997, Vol 46, Num 2, pp 231-237, issn 0039-0526Article

A scale and rotation parameters estimator application to technical document interpretationADAM, Sebastien; OGIER, Jean-Marc; CARIOU, Claude et al.Lecture notes in computer science. 2002, pp 266-272, issn 0302-9743, isbn 3-540-44066-6, 7 p.Conference Paper

A r.ank test for constancy of a location or scale parameterLOMBARD, F.Communications in statistics. Theory and methods. 1999, Vol 28, Num 3-4, pp 537-547, issn 0361-0926Conference Paper

A note on expected Fisher information for the Burr XII distributionWATKINS, A. J.Microelectronics and reliability. 1997, Vol 37, Num 12, pp 1849-1852, issn 0026-2714Article

A novel color parameter as a luminosity calibrator for type Ia supernovaeXIAOFENG WANG; LIFAN WANG; XU ZHOU et al.The Astrophysical journal. 2005, Vol 620, Num 2, pp L87-L90, issn 0004-637X, 2Article

Exact confidence intervals for a common location of several truncated exponentialsYIJUN SUN; SINHA, B. K.Communications in statistics. Theory and methods. 1999, Vol 28, Num 3-4, pp 683-692, issn 0361-0926Conference Paper

A non-iterative procedure for maximum likelihood estimation of the parameters of mallows' model based on partial rankingsADKINS, L; FLIGNER, M.Communications in statistics. Theory and methods. 1998, Vol 27, Num 9, pp 2199-2220, issn 0361-0926Article

Identifiability and rates of estimation for scale parameters in location mixture modelsISHWARAN, H.Annals of statistics. 1996, Vol 24, Num 4, pp 1560-1571, issn 0090-5364Article

Improved estimation under Pitman's measure of closenessKOUROUKLIS, S.Annals of the Institute of Statistical Mathematics. 1996, Vol 48, Num 3, pp 509-518, issn 0020-3157Article

Bootstrapping multivariate U-quantiles and related statisticsHELMERS, R; HUSKOVA, M.Journal of multivariate analysis. 1994, Vol 49, Num 1, pp 97-109, issn 0047-259XArticle

Some results on the representation of measures of location and spread as L-functionalsGIOVAGNOLI, A; REGOLI, G.Statistics & probability letters. 1993, Vol 16, Num 4, pp 269-278, issn 0167-7152Article

LONG-TERM MONITORING OF MODE SWITCHING FOR PSR B0329+54CHEN, J. L; WANG, H. G; WANG, N et al.The Astrophysical journal. 2011, Vol 741, Num 1, issn 0004-637X, 74148.1-74148.11, 1Article

Lepage type statistic based on the modified Baumgartner statistic : Nonparametric and robust methodsMURAKAMI, Hidetoshi.Computational statistics & data analysis. 2007, Vol 51, Num 10, pp 5061-5067, issn 0167-9473, 7 p.Article

Leptogenesis, μ-τ symmetry and θ13MOHAPATRA, R. N; NASRI, S; YU, Hai-Bo et al.Physics letters. Section B. 2005, Vol 615, Num 3-4, pp 231-239, issn 0370-2693, 9 p.Article

Adaptive edge detection using image varianceCOLEMAN, S. A; SCOTNEY, B. W; HERRON, M. G et al.SPIE proceedings series. 2003, pp 93-103, isbn 0-8194-4658-0, 11 p.Conference Paper

Analysing financial returns by using regression models based on non-symmetric stable distributionsLAMBERT, P; LINDSEY, J. K.Applied statistics. 1999, Vol 48, Num 3, pp 409-424, issn 0035-9254Article

Invariant exponential models applied to reliability theory and survival analysisDEL CASTILLO, J; PUIG, P.Journal of the American Statistical Association. 1999, Vol 94, Num 446, pp 522-528, issn 0162-1459Article

Adjusted likelihood methods for modelling dispersion in generalized linear modelsSMYTH, G. K; VERBYLA, A. P.EnvironMetrics (London, Ont.). 1999, Vol 10, Num 6, pp 695-709, issn 1180-4009Conference Paper

A note on universal admissibility of scale parameter estimatorsKUSHARY, D.Statistics & probability letters. 1998, Vol 38, Num 1, pp 59-67, issn 0167-7152Article

BLUEs of location and scale parameters of Laplace distribution based on type-II censored samples and associated inferenceBALAKRISHNAN, N; CHANDRAMOULMEESWARAN, M. P; AMBAGASPITYA, R. S et al.Microelectronics and reliability. 1996, Vol 36, Num 3, pp 371-374, issn 0026-2714Article

Shrunken estimators for the scale parameter of classical Pareto distributionSINGH, D. C; SINGH, P; SINGH, P. R et al.Microelectronics and reliability. 1996, Vol 36, Num 3, pp 435-439, issn 0026-2714Article

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