Tolerance bounds for log gamma regression modelsJONES, R. A; SCHOLZ, F. W; OSSIANDER, M et al.Technometrics. 1985, Vol 27, Num 2, pp 109-118, issn 0040-1706Article

Bounding the required sample size for geologic site characterization = Limitation du nombre d'échantillons requis pour caractériser un site géologiqueBARNES, R. J.Mathematical geology. 1988, Vol 20, Num 5, pp 477-490, issn 0882-8121Article

Sample-size determination for two-sided β-expectation tolerance intervals for a normal distributionODEH, R. E; YOUN-MIN CHOU; OWEN, D. B et al.Technometrics. 1989, Vol 31, Num 4, pp 461-468, issn 0040-1706Article

What about the other intervals?VARDEMAN, S. B.The American statistician. 1992, Vol 46, Num 3, pp 193-197, issn 0003-1305Article

Parametric empirical Bayes tolerance intervalsMILLER, R. W.Technometrics. 1989, Vol 31, Num 4, pp 449-459, issn 0040-1706Article

A probabilistic model of quality control in microelectronicsWOJCIK, B. E.Microelectronics and reliability. 1988, Vol 28, Num 5, pp 721-728, issn 0026-2714Article

Monte Carlo estimation for guaranteed-coverage non-normal tolerance intervalsHUIFEN CHEN; SCHMEISER, B. W.Journal of statistical computation and simulation (Print). 1995, Vol 51, Num 2-4, pp 223-238, issn 0094-9655Article

TOLERANCE REGIONS FOR RANDOM VECTORS AND BEST LINEAR PREDICTORSSCHERVISH MJ.1980; COMMUNIC. STATIST. THEORY METHODS; USA; DA. 1980; VOL. A9; NO 11; PP. 1177-1183; BIBL. 2 REF.Article

Any complete preference structure without circuit admits an interval representationABBAS, M.Theory and decision. 1995, Vol 39, Num 2, pp 115-126, issn 0040-5833Article

Nonparametric confidence intervals for quantile intervals and quantile differences based on record statisticsAHMADI, J; BALAKRISHNAN, N.Statistics & probability letters. 2008, Vol 78, Num 10, pp 1236-1245, issn 0167-7152, 10 p.Article

Simultaneous tolerance intervals for normal populations with common varianceMEE, R. W.Technometrics. 1990, Vol 32, Num 1, pp 83-92, issn 0040-1706Article

A β-expectation tolerance interval for general balanced mixed linear modelsLIN, Tsai-Yu; LIAO, Chen-Tuo.Computational statistics & data analysis. 2006, Vol 50, Num 4, pp 911-925, issn 0167-9473, 15 p.Article

Estimating the error in model predictionsREYNOLDS, M. R. JR.Forest science. 1984, Vol 30, Num 2, pp 454-469, issn 0015-749XArticle

Tolerance intervals for the distribution of true values in the presence of measurement errorsMING WANG, C; IYER, H. K.Technometrics. 1994, Vol 36, Num 2, pp 162-169, issn 0040-1706Article

Two-sided tolerance intervals in the exponential case: Corrigenda and generalizationsFERNANDEZ, Arturo J.Computational statistics & data analysis. 2010, Vol 54, Num 1, pp 151-162, issn 0167-9473, 12 p.Article

Current k-records and their use in distribution-free confidence intervalsAHMADI, J; RAZMKHAH, M; BALAKRISHNAN, N et al.Statistics & probability letters. 2009, Vol 79, Num 1, pp 29-37, issn 0167-7152, 9 p.Article

Smallest nonparametric tolerance regionsDI BUCCHIANICO, Alessandro; EINMAHL, John H. J; MUSHKUDIANI, Nino A et al.Annals of statistics. 2001, Vol 29, Num 5, pp 1320-1343, issn 0090-5364Article

Tolerance intervals for symmetric location-scale families based on uncensored or censored samplesKRISHNAMOORTHY, K; FANG XIE.Journal of statistical planning and inference. 2011, Vol 141, Num 3, pp 1170-1182, issn 0378-3758, 13 p.Article

The matrix-t distribution and its applications in predictive inferenceGOLAM KIBRIA, B. M.Journal of multivariate analysis. 2006, Vol 97, Num 3, pp 785-795, issn 0047-259X, 11 p.Article

A tolerance interval approach for assessment of agreement in method comparison studies with repeated measurementsCHOUDHARY, Pankaj K.Journal of statistical planning and inference. 2008, Vol 138, Num 4, pp 1102-1115, issn 0378-3758, 14 p.Article

Tolerance Limits Based on the Multivariate MaxMin ChartAMIN, Raid; KUIYUAN LI; BENGEL, Oliver et al.Communications in statistics. Simulation and computation. 2008, Vol 37, Num 3-5, pp 1020-1037, issn 0361-0918, 18 p.Article

Multilevel grouped regression for analyzing self-reported health in relation to environmental factors : the model and its applicationGROOTHUIS-OUDSHOORN, Catharina G. M; MIEDEMA, Henk M. E.Biometrical journal. 2006, Vol 48, Num 1, pp 67-82, issn 0323-3847, 16 p.Article

Checking Normality and Homoscedasticity in the General Linear Model Using Diagnostic PlotsSCHÜTZENMEISTER, A; JENSEN, U; PIEPHO, H.-P et al.Communications in statistics. Simulation and computation. 2012, Vol 41, Num 1-2, pp 141-154, issn 0361-0918, 14 p.Article

Exact nonparametric confidence, prediction and tolerance intervals based on multi-sample Type-II right censored dataVOLTERMAN, William; BALAKRISHNAN, N.Journal of statistical planning and inference. 2010, Vol 140, Num 11, pp 3306-3316, issn 0378-3758, 11 p.Article

Nonparametric Confidence Intervals and Tolerance Limits Based on Minima and MaximaRAZMKHAH, M; AHMADI, J; KHATIB, B et al.Communications in statistics. Theory and methods. 2008, Vol 37, Num 8-10, pp 1525-1542, issn 0361-0926, 18 p.Article