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Results 1 to 25 of 1899

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On binomial distributions of order kLING, K.Statistics & probability letters. 1988, Vol 6, Num 4, pp 247-250, issn 0167-7152Article

The hyper-negative binomial distributionYOUSRY, M. A; SRIVASTAVA, R. C.Biometrical journal. 1987, Vol 29, Num 7, pp 875-884, issn 0323-3847Article

On the generalization of negative binomial distributionSHISHEBOR, Z; TOWHIDI, M.Statistics & probability letters. 2004, Vol 66, Num 2, pp 127-133, issn 0167-7152, 7 p.Article

A three-parameter generalization of the binomial distributionPAUL, S. R.Communications in statistics. Theory and methods. 1985, Vol 14, Num 6, pp 1497-1506, issn 0361-0926Article

The estimation of exchangeable binomial parametersTEATHER, D.Communications in statistics. Theory and methods. 1984, Vol 13, Num 6, pp 671-680, issn 0361-0926Article

On Predicting Abundance from OccupancySOLOW, Andrew R; SMITH, Woollcott K.The American naturalist. 2010, Vol 176, Num 1, pp 96-98, issn 0003-0147, 3 p.Article

A rapid and efficient estimation procedure for the negative binomial distributionKEMP, A. W; KEMP, C. D.Biometrical journal. 1987, Vol 29, Num 7, pp 865-873, issn 0323-3847Article

Discrete distributions of order k on a binary sequenceAKI, S.Annals of the Institute of Statistical Mathematics. 1985, Vol 37, Num 2, pp 205-224, issn 0020-3157Article

E-Bayesian estimation of the reliability derived from Binomial distributionMING HAN.Applied mathematical modelling. 2011, Vol 35, Num 5, pp 2419-2424, issn 0307-904X, 6 p.Article

Similarity testing using paired comparison methodJIAN BI.Food quality and preference. 2007, Vol 18, Num 3, pp 500-507, issn 0950-3293, 8 p.Article

The negative binomial distributionROSS, G. J. S; PREECE, D. A.Statistician (London. Print). 1985, Vol 34, Num 3, pp 323-336, issn 0039-0526Article

A note on robust inference from a conditional poisson modelSOLIS-TRAPALA, Ivonne L; FAREWELL, Vernon T.Biometrical journal. 2006, Vol 48, Num 1, pp 117-130, issn 0323-3847, 14 p.Article

Frequency distribution models for spatial patterns of vegetation abundanceJUN CHEN; SHIYOMI, Masae; HORI, Yoshimichi et al.Ecological modelling. 2008, Vol 211, Num 3-4, pp 403-410, issn 0304-3800, 8 p.Article

Characterizations of logarithmic series distributionsKYRIAKOUSSIS, A; PAPAGEORGIOU, H.Statistica neerlandica. 1991, Vol 45, Num 1, pp 1-8, issn 0039-0402, 8 p.Article

Gaussian estimation for correlated binomial dataCROWDER, M.Journal of the Royal Statistical Society. Series B. Methodological. 1985, Vol 47, Num 2, pp 229-237, issn 0035-9246Article

Logistic models for cross-over designsLE, C. T.Biometrika. 1984, Vol 71, Num 1, pp 216-217, issn 0006-3444Article

Improved confidence statements for the bionomial parameterANGUS, J. E; SCHAFER, R. E.The American statistician. 1984, Vol 38, Num 3, pp 189-191, issn 0003-1305Article

An approximation of F distribution by binomial probabilitiesGEORGE, E. O; SINGH, K. P.Statistics & probability letters. 1987, Vol 5, Num 3, pp 169-173, issn 0167-7152Article

Selecting the better binomial population under a bridget constraintRISKO, K. J.Journal of statistical planning and inference. 1985, Vol 11, Num 3, pp 341-353, issn 0378-3758Article

Sample size determinations when two binomial proportions are very smallCHEN, H. J.Communications in statistics. Theory and methods. 1984, Vol 13, Num 21, pp 2707-2712, issn 0361-0926Article

Early stopping for sequential restricted tests of binomial distributionsDAMBROSIA, J. M; GREENHOUSE, S. W.Biometrics. 1983, Vol 39, Num 3, pp 695-710, issn 0006-341XArticle

Inference for the binomial N parameter: a hierarchical Bayes approachRAFTERY, A. E.Biometrika. 1988, Vol 75, Num 2, pp 223-228, issn 0006-3444Article

Bayes estimation of the binomial parameter nHAMEDANI, G. G; WALTER, G. G.Communications in statistics. Theory and methods. 1988, Vol 17, Num 6, pp 1829-1843, issn 0361-0926Article

On a mixed-type randomized rule for selecting superior binomial modelsWEN-TAO HUANG; EHSANES SALEH, A. K. M.Biometrical journal. 1987, Vol 29, Num 7, pp 857-863, issn 0323-3847Article

The limiting distribution of a measure of the voting power of subgroupsGEHRLEIN, W. V; ORD, J. K; FISHBURN, P. C et al.Communications in statistics. Simulation and computation. 1986, Vol 15, Num 2, pp 571-577, issn 0361-0918Article

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