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Results 1 to 25 of 7162

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A note on the characterization of the normal distributionAHSANULLAH, M.Biometrical journal. 1987, Vol 29, Num 7, pp 885-888, issn 0323-3847Article

Combined cumulative SUM and Shewhart variance chartsGAN, F. F.Journal of statistical computation and simulation (Print). 1989, Vol 32, Num 3, pp 149-163, issn 0094-9655, 15 p.Article

Improved confidence sets for the mean of a multivariate normal distributio nSHINOZAKI, N.Annals of the Institute of Statistical Mathematics. 1989, Vol 41, Num 2, pp 331-346, issn 0020-3157, 16 p.Article

Rate of convergence for the distribution of the Spearman-Karber estimatorGOVINDARAJULU, Z; NANTHAKUMAR, A.Communications in statistics. Theory and methods. 1991, Vol 20, Num 8, pp 2577-2588, issn 0361-0926Article

A lower bound for the normal approximation of U-statisticsMAESONO, Y.Metrika (Heidelberg). 1988, Vol 35, Num 5, pp 255-274, issn 0026-1335Article

An overview of methods for determining OWA weightsZESHUI XU.International journal of intelligent systems. 2005, Vol 20, Num 8, pp 843-865, issn 0884-8173, 23 p.Article

An elicitation method for multivariate normal distributionsAL-AWADHI, S. A; GARTHWAITE, P. H.Communications in statistics. Theory and methods. 1998, Vol 27, Num 5, pp 1123-1142, issn 0361-0926Article

Apprentissage dans les réseaux bayésiens mixtes = Learning in mixed bayesian networksChevrolat, Jean-Paul; Boisvieux, J.-F.1996, 182 p.Thesis

Minorations pour les «queues» des distributions des formes cubiques de variables aléatoires à distribution normaleBAGIROV, EH. B.Teoriâ verojatnostej i eë primeneniâ. 1988, Vol 33, Num 4, pp 764-769, issn 0040-361XArticle

The linear discriminant function: sampling from the truncated normal distributionKOCHERLAKOTA, S; BALAKRISHNAN, N; KOCHERLAKOTA, K et al.Biometrical journal. 1987, Vol 29, Num 2, pp 131-139, issn 0323-3847Article

Independence and t distributionCHEN, G; ADATIA, A.The American statistician. 1997, Vol 51, Num 2, pp 176-177, issn 0003-1305Article

A unified approach to quantum dynamical maps and gaussian Wigner distributionsNARCOWICH, F. J; O'CONNELL, R. F.Physics letters. A. 1988, Vol 133, Num 4-5, pp 167-170, issn 0375-9601Article

Some characterizations of the normal distributionBANSAL, N; HAMEDANI, G. G; KEY, E. S et al.Statistics & probability letters. 1999, Vol 42, Num 4, pp 393-400, issn 0167-7152Article

A pole problem in the reduced Gaussian gridCOURTIER, P; NAUGHTON, M.Quarterly Journal of the Royal Meteorological Society. 1994, Vol 120, Num 519, pp 1389-1407, issn 0035-9009, BArticle

Size-and-shape distributions for paired landmark dataMARDIA, K. V; WALDER, A. N.Advances in applied probability. 1994, Vol 26, Num 4, pp 893-905, issn 0001-8678Article

Linear/nonlinear forms and the normal law: characterization by high order correlationsMASRY, E; PICINBONO, B.Annals of the Institute of Statistical Mathematics. 1987, Vol 39, Num 2, pp 417-428, issn 0020-3157Article

Discrete logarithms in free groupsPETRIDIS, Yiannis N; RISAGER, Morten S.Proceedings of the American Mathematical Society. 2006, Vol 134, Num 4, pp 1003-1012, issn 0002-9939, 10 p.Article

Confidence sets of fixed size with predetermined confidence levelHOLM, S.Communications in statistics. Theory and methods. 1995, Vol 24, Num 6, pp 1521-1536, issn 0361-0926Article

Characterization of inverse Gaussian and inverted gamma distributionsJAISINGH, L. R.Microelectronics and reliability. 1990, Vol 30, Num 4, pp 775-780, issn 0026-2714Article

New Entropy Type Information MeasuresKITSOS, Christos P; TAVOULARIS, Nikolaos.Information technology interfaces. 2009, pp 255-259, isbn 978-953-7138-15-8, 1Vol, 5 p.Conference Paper

An alias method for sampling from the normal distributionAHRENS, J. H; DIETER, U.Computing (Wien. Print). 1989, Vol 42, Num 2-3, pp 159-170, issn 0010-485XArticle

A functional law of the iterated logarithm for distributions in the domain of partial attraction of the normal distributionMALLER, R. A.Stochastic processes and their applications. 1988, Vol 27, Num 2, pp 179-194, issn 0304-4149Article

Radial and directional parts of a random vectorJENNRICH, R. I; PORT, S. C.Statistics & probability letters. 1988, Vol 6, Num 3, pp 155-158, issn 0167-7152Article

Shrinkage testimators for the variance of a normal distribution at single and double stagesPANDEY, B. N; MALIK, M. J; RAKESH SRIVASTAVA et al.Microelectronics and reliability. 1988, Vol 28, Num 6, pp 929-944, issn 0026-2714Article

Estimating the mean of a heavy tailed distributionLIANG PENG.Statistics & probability letters. 2001, Vol 52, Num 3, pp 255-264, issn 0167-7152Article

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