المؤلفون: Blaheta, Radim, Béreš, Michal, Domesová, Simona, Pan, Pengzhi

مصطلحات موضوعية: keyword:inverse problems, keyword:Bayesian approach, keyword:stochastic Galerkin method, msc:60-08, msc:65C60, msc:65N21, msc:82-08, msc:86-08

وصف الملف: application/pdf

Relation: mr:MR3893005; zbl:Zbl 07031682; reference:[1] Babuška, I., Tempone, R., Zouraris, G. E.: Galerkin finite element approximations of Stochastic elliptic partial differential equations.SIAM J. Numer. Anal. 42 (2004), 800-825. Zbl 1080.65003, MR 2084236, 10.1137/S0036142902418680; reference:[2] Béreš, M., Domesová, S.: The stochastic Galerkin method for Darcy flow problem with log-normal random field coefficients.Adv. Electr. Electron. Eng. 15 (2017), 267-279. 10.15598/aeee.v15i2.2280; reference:[3] Blaheta, R., Béreš, M., Domesová, S.: A study of stochastic FEM method for porous media flow problem.Proc. Int. Conf. Applied Mathematics in Engineering and Reliability CRC Press (2016), 281-289. 10.1201/b21348-47; reference:[4] Blaheta, R., Kohut, R., Kolcun, A., Souček, K., Staš, L., Vavro, L.: Digital image based numerical micromechanics of geocomposites with application to chemical grouting.Int. J. 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الاتاحة: http://hdl.handle.net/10338.dmlcz/147563

المؤلفون: Boček, Pavel, Šiman, Miroslav

مصطلحات موضوعية: keyword:multivariate quantile, keyword:regression quantile, keyword:halfspace depth, keyword:regression depth, keyword:depth contour, msc:62-04, msc:62H05, msc:62J99, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR3684681; zbl:Zbl 06819619; reference:[1] Boček, P., Šiman, M.: modQR: Multiple-Output Directional Quantile Regression.R package version 0.1.0, 2015.; reference:[2] Boček, P., Šiman, M.: Directional quantile regression in Octave and MATLAB.Kybernetika 52 (2016), 28-51. MR 3482609, 10.14736/kyb-2016-1-0028; reference:[3] Chakraborty, B.: On multivariate quantile regression.J. Statist. Planning Inference 110 (2003), 109-132. MR 1944636, 10.1016/s0378-3758(01)00277-4; reference:[4] Charlier, I., Paindaveine, D., Saracco, J.: Multiple-output regression through optimal quantization.ECARES Working Paper 2016-18.; reference:[5] Chaudhury, P.: On a geometric notion of quantiles for multivariate data.J. Amer. Stat. Assoc. 91 (1996), 862-872. MR 1395753, 10.2307/2291681; reference:[6] Cheng, Y., Gooijer, J. G. De: On the $u$th geometric conditional quantile.J. Statist. Planning Inference 137 (2007), 1914-1930. Zbl 1118.62051, MR 2323873, 10.1016/j.jspi.2006.02.014; reference:[7] Došlá, Š.: Conditions for bimodality and multimodality of a mixture of two unimodal densities.Kybernetika 45 (2009) 279-292. Zbl 1165.62304, MR 2518152; reference:[8] Hallin, M., Lu, Z., Paindaveine, D., Šiman, M.: Local bilinear multiple-output quantile/depth regression.Bernoulli 21 (2015), 1435-1466. MR 3352050, 10.3150/14-bej610; reference:[9] Hallin, M., Paindaveine, D., Šiman, M.: Multivariate quantiles and multiple-output regression quantiles: From ${L}_1$ optimization to halfspace depth.Ann. Statist. 38 (2010), 635-669. MR 2604670, 10.1214/09-aos723; reference:[10] Hallin, M., Paindaveine, D., Šiman, M.: Rejoinder.Ann. Statist. 38 (2010), 694-703. MR 2604674, 10.1214/09-aos723rej; reference:[11] Koenker, R.: Quantile Regression.Cambridge University Press, New York 2005. Zbl 1236.62031, MR 2268657, 10.1017/cbo9780511754098; reference:[12] Koenker, R., Bassett, G. J.: Regression quantiles.Econometrica 46 (1978), 33-50. Zbl 0482.62023, MR 0474644, 10.2307/1913643; reference:[13] Koltchinskii, V.: ${M}$-estimation, convexity and quantiles.Ann. Statist. 25 (1997), 435-477. MR 1439309, 10.1214/aos/1031833659; reference:[14] Kong, L., Mizera, I.: Quantile tomography: Using quantiles with multivariate data.Statistica Sinica 22 (2012), 1589-1610. MR 3027100, 10.5705/ss.2010.224; reference:[15] McKeague, I. W., López-Pintado, S., Hallin, M., Šiman, M.: Analyzing growth trajectories.J. Developmental Origins of Health and Disease 2 (2011), 322-329. 10.1017/s2040174411000572; reference:[16] Paindaveine, D., Šiman, M.: On directional multiple-output quantile regression.J. Multivariate Anal. 102 (2011), 193-212. Zbl 1328.62311, MR 2739109, 10.1016/j.jmva.2010.08.004; reference:[17] Paindaveine, D., Šiman, M.: Computing multiple-output regression quantile regions.Comput. Statist. Data Anal. 56 (2012), 840-853. Zbl 1304.65060, MR 2888729, 10.1016/j.csda.2010.11.014; reference:[18] Paindaveine, D., Šiman, M.: Computing multiple-output regression quantile regions from projection quantiles.Comput. Statist. 27 (2012), 29-49. Zbl 1304.65060, MR 2877809, 10.1007/s00180-011-0231-y; reference:[19] Šiman, M.: On exact computation of some statistics based on projection pursuit in a general regression context.Commun. Statist. - Simulation and Computation 40 (2011), 948-956. Zbl 1219.62109, MR 2792475, 10.1080/03610918.2011.560730; reference:[20] Šiman, M.: Precision index in the multivariate context.Commun. Statist. - Theory and Methods 43 (2014), 377-387. MR 3171043, 10.1080/03610926.2012.661509

الاتاحة: http://hdl.handle.net/10338.dmlcz/146938

المؤلفون: Boček, Pavel, Šiman, Miroslav

مصطلحات موضوعية: keyword:quantile regression, keyword:multivariate quantile, keyword:regression quantile, keyword:directional quantile, keyword:halfspace depth, keyword:regression depth, keyword:depth contour, keyword:Octave, keyword:MATLAB, msc:62-04, msc:62H05, msc:62J99, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR3482609; zbl:Zbl 1374.62002; reference:[1] Barber, C. B., Huhdanpaa, H.: The quickhull algorithm for convex hulls.ACM Trans. Math. Software 22 (1996), 469-483. Zbl 0884.65145, MR 1428265, 10.1145/235815.235821; reference:[2] Boček, P., Šiman, M.: Directional quantile regression in R.Submitted, 2016.; reference:[3] Chen, Z., Tyler, D. E.: On the behavior of Tukey's depth and median under symmetric stable distributions.J. Statist. Planning Inference 122 (2004), 111-124. Zbl 1040.62038, MR 2057917, 10.1016/j.jspi.2003.06.017; reference:[4] Cheng, Y., Gooijer, J. G. De: On the $u$th geometric conditional quantile.J. Statist. Planning Inference 137 (2007), 1914-1930. Zbl 1118.62051, MR 2323873, 10.1016/j.jspi.2006.02.014; reference:[5] Došlá, Š.: Conditions for bimodality and multimodality of a mixture of two unimodal densities.Kybernetika 45 (2009), 279-292. Zbl 1165.62304, MR 2518152; reference:[6] Dutta, S., Ghosh, A. K., Chaudhuri, P.: Some intriguing properties of Tukey's half-space depth.Bernoulli 17 (2011), 1420-1434. Zbl 1229.62063, MR 2854779, 10.3150/10-bej322; reference:[7] Eaton, J. W., Bateman, D., Hauberg, S.: GNU Octave Version 3.0.1 Manual: A High-Level Interactive Language for Numerical Computations.CreateSpace Independent Publishing Platform, 2009.; reference:[8] Hallin, M., Lu, Z., Paindaveine, D., Šiman, M.: Local bilinear multiple-output quantile/depth regression.Bernoulli 21 (2015), 1435-1466. MR 3352050, 10.3150/14-bej610; reference:[9] Hallin, M., Paindaveine, D., Šiman, M.: Multivariate quantiles and multiple-output regression quantiles: From $L_1$ optimization to halfspace depth.The Ann. Statist. 38 (2010), 635-669. Zbl 1183.62088, MR 2604670, 10.1214/09-aos723; reference:[10] Hallin, M., Paindaveine, D., Šiman, M.: Rejoinder.The Ann. Statist. 38 (2010), 694-703. MR 2604674, 10.1214/09-aos723rej; reference:[11] Koenker, R.: Quantile Regression.Cambridge University Press, New York 2005. Zbl 1236.62031, MR 2268657, 10.1017/cbo9780511754098; reference:[12] Koenker, R., Bassett, G. J.: Regression quantiles.Econometrica 46 (1978), 33-50. Zbl 0482.62023, MR 0474644, 10.2307/1913643; reference:[13] Koltchinskii, V.: $M$-estimation, convexity and quantiles.The Ann. Statist. 25 (1997), 435-477. Zbl 0878.62037, MR 1439309, 10.1214/aos/1031833659; reference:[14] Kong, L., Mizera, I.: Quantile tomography: Using quantiles with multivariate data.Statist. Sinica 22 (2012), 1589-1610. MR 3027100, 10.5705/ss.2010.224; reference:[15] McKeague, I. W., López-Pintado, S., Hallin, M., Šiman, M.: Analyzing growth trajectories.J. Developmental Origins of Health and Disease 2 (2011), 322-329. 10.1017/s2040174411000572; reference:[16] Paindaveine, D., Šiman, M.: On directional multiple-output quantile regression.J. Multivariate Anal. 102 (2011), 193-212. Zbl 1328.62311, MR 2739109, 10.1016/j.jmva.2010.08.004; reference:[17] Paindaveine, D., Šiman, M.: Computing multiple-output regression quantile regions.Comput. Statist. Data Anal. 56 (2012), 840-853. Zbl 1304.65060, MR 2888729, 10.1016/j.csda.2010.11.014; reference:[18] Paindaveine, D., Šiman, M.: Computing multiple-output regression quantile regions from projection quantiles.Computat. Statist. 27 (2012), 29-49. Zbl 1304.65060, MR 2877809, 10.1007/s00180-011-0231-y; reference:[19] Team, R Development Core: R: A Language and Environment for Statistical Computing.R Foundation for Statistical Computing, Vienna 2008.; reference:[20] Rousseeuw, P. J., Ruts, I.: The depth function of a population distribution.Metrika 49 (1999), 213-244. Zbl 1093.62540, MR 1731769; reference:[21] MathWorks, The, Inc.: MATLAB.Natick, Massachusetts 2013.; reference:[22] Sturm, J. F.: Using SeDuMi 1.02, a MATLAB Toolbox for Optimization over Symmetric Cones.Optimization Methods and Software 11-12 (1999), 625-653. Zbl 0973.90526, MR 1778433; reference:[23] Šiman, M.: On exact computation of some statistics based on projection pursuit in a general regression context.Comm. Statist. - Simul. Comput. 40 (2011), 948-956. Zbl 1219.62109, MR 2792475, 10.1080/03610918.2011.560730; reference:[24] Šiman, M.: Precision index in the multivariate context.Comm. Statist. - Theory and Methods 43 (2014), 377-387. MR 3171043, 10.1080/03610926.2012.661509

الاتاحة: http://hdl.handle.net/10338.dmlcz/144861

المؤلفون: Slámová, Lenka, Klebanov, Lev B.

مصطلحات موضوعية: keyword:discrete stable distribution, keyword:parameter estimation, keyword:maximum likelihood, msc:60E07, msc:60E10, msc:62F12, msc:62G05, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/144123

المؤلفون: Hušková, Marie, Meintanis, Simon G.

مصطلحات موضوعية: keyword:empirical characteristic function, keyword:kernel regression estimators, msc:62F05, msc:62G10, msc:62J05, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140030

المؤلفون: Meintanis, Simos G.

مصطلحات موضوعية: keyword:goodness-of-fit test, keyword:empirical moments, keyword:ageing distributions, keyword:Bahadur efficiency, msc:62E20, msc:62G10, msc:62G20, msc:62N05, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140031

المؤلفون: Mrkvička, Tomáš, Rataj, Jan

مصطلحات موضوعية: keyword:random closed set, keyword:convex ring, keyword:curvature measure, keyword:intrinsic volume, msc:60D05, msc:62G05, msc:62G07, msc:62G20, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140028

المؤلفون: Kraus, David

مصطلحات موضوعية: keyword:Neyman's smooth test, keyword:proportional hazards, keyword:proportional odds, keyword:survival analysis, keyword:transformation model, keyword:two-sample test, msc:62N01, msc:62N02, msc:62N03, msc:65C60

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140076

المؤلفون: Vrbková, Jana

مصطلحات موضوعية: keyword:Linear models with constraints, keyword:compartmental analysis, keyword:nonlinear models, keyword:linearization via a Taylor series, msc:62F30, msc:62H12, msc:62H99, msc:62J02, msc:62J05, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2641957; zbl:Zbl 1191.62120; reference:[1] Kubáček, L., Kubáčková, L.: Statistics and Metrology.Vyd. Univ. Palackého, Olomouc, 2000 (in Czech).; reference:[2] Fišerová, E., Kubáček, L., Kunderová, P.: Linear Statistical Models, Regularity and Singularities.Academia, Praha, 2007.; reference:[3] Rao, C. R., Mitra, S. K.: Generalized Inverse of Matrices and its Applications.J. Wiley, New York–London–Sydney–Toronto, 1971. Zbl 0236.15005, MR 0338013; reference:[4] Hagiwara, M., Rusinek, H., Lee, V. S., Losada, M., Bannan, M. A., Krinsky, G. A., Taouli, B.: Advanced Liver Fibrosis: Diagnosis with 3D Whole-Liver Perfusion MR Imaging?Initial Experience.Radiology 246 (2008), 926–934.; reference:[5] Holčík, J.: Modelování a simulace biologických systémů.ČVUT, Praha, 2006 (in Czech).

الاتاحة: http://hdl.handle.net/10338.dmlcz/137508

المؤلفون: Čížek, Pavel

مصطلحات موضوعية: keyword:asymptotic efficiency, keyword:least weighted squares, keyword:robust regression, keyword:time series, msc:62F10, msc:62F12, msc:62F35, msc:62J05, msc:62L12, msc:62M10, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140320

المؤلفون: Antoch, Jaromír, Legát, David

مصطلحات موضوعية: keyword:change point estimation, keyword:Markov chain Monte Carlo (MCMC), keyword:Metropolis-Hastings algorithm, keyword:Gibbs sampler, keyword:Bayesian statistics, keyword:Klementinum temperature series, msc:62F40, msc:62P12, msc:65C05, msc:65C40, msc:65C60, msc:86A10

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/140321

المؤلفون: Chochola, Ondřej

مصطلحات موضوعية: keyword:sequential test for change in scale, msc:62E20, msc:62J05, msc:62L10, msc:62P20, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/135884

المؤلفون: Somol, Petr, Novovičová, Jana, Pudil, Pavel

مصطلحات موضوعية: keyword:feature selection, keyword:branch & bound, keyword:sequential search, keyword:mixture model, msc:62G05, msc:62H30, msc:65C60, msc:68T10

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/135808

المؤلفون: Martinková, Patrícia, Zvára, Karel

مصطلحات موضوعية: keyword:Cronbach’s alpha, keyword:Rasch model, keyword:reliability, msc:62F10, msc:62N05, msc:62P25, msc:65C60

وصف الملف: application/pdf

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الاتاحة: http://hdl.handle.net/10338.dmlcz/135776

المؤلفون: Wimmer, Gejza, Witkovský, Viktor

مصطلحات موضوعية: keyword:linear calibration, keyword:analysis function, keyword:regression with errors- in-variables, keyword:Kenward–Roger type approximation, msc:60F05, msc:62E10, msc:62F10, msc:62F25, msc:62H12, msc:62J05, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2377922; zbl:Zbl 1135.62059; reference:[3] Casella G., Berger R. L.: Statistical Inference.Duxbury Advanced Series, Belmont 1990 Zbl 0699.62001, MR 1051420; reference:[4] Gleser L. J.: Assessing uncertainty in measurement.Statistical Science 13 (1998), 277–290 Zbl 1099.62502, MR 1665642; reference:[5] Kenward M. G., Roger J. H.: Small sample inference for fixed effects from restricted maximum likelihood.Biometrics 53 (1997), 983–997 Zbl 0890.62042; reference:[6] Kubáček L., Kubáčková L.: One of the calibration Problems.Acta Univ. Palacki. Olomuc., Fac. rer. nat., Mathematica 36 (1997), 117–130 Zbl 0959.62052, MR 1620541; reference:[7] Kubáček L., Kubáčková L.: Statistics and Metrology (in Czech).Univerzita Palackého v Olomouci, Olomouc 2000; reference:[8] Kubáčková L.: Foundations of Experimental Data Analysis.CRC–Press, Boca Raton – Ann Arbor – London – Tokyo 1992 Zbl 0875.62016, MR 1244322; reference:[9] Rao C. R., Mitra K. S.: Generalize Inverse of Matrices and Its Applications.Wiley, New York 1971 MR 0338013; reference:[10] Wimmer G., Witkovský, V., Savin A.: Confidence region for parameters in replicated errors in variables model.In: COMPSTAT: Proc. in Computational Statistics – 16th Symposium, Prague (J. Antoch, ed.), Physica–Verlag, Heidelberg 2004, pp. 1987–1994 MR 2173229

الاتاحة: http://hdl.handle.net/10338.dmlcz/135786

المؤلفون: Martin, Nirian, Pardo, Leandro

مصطلحات موضوعية: keyword:multinomial sampling, keyword:restricted maximum likelihood estimator, keyword:goodness-of-fit, keyword:$I_r$-divergence measure, keyword:Rényi’s divergence measure, msc:62B10, msc:62F03, msc:62F30, msc:62G10, msc:62H15, msc:62H17, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2296510; zbl:Zbl 1245.62011; reference:[1] Agresti A.: Categorical Data Analysis.Wiley, New York 2002 MR 1914507; reference:[2] Andersen E. B.: The Statistical Analysis of Categorical Data.Springer, New York 1990 Zbl 0871.62050; reference:[3] Ali S. M., Silvey S. D.: A general class of coefficient of divergence of one distribution from another.J. Roy. Statist. Soc. 28 (1966), 131–142 MR 0196777; reference:[4] Csiszár I.: Eine Informationstheoretische Ungleichung und ihre Anwendung auf den Bewis der Ergodizität on Markhoffschen Ketten.Publ. Math. Inst. Hungar. Acad. Sci. 8 (1963), 84–108; reference:[5] Dale J. R.: Asymptotic normality of goodness-of-fit statistics for sparse product multinomials.J. Roy. Statist. Soc. Ser. B 41 (1986), 48–59 Zbl 0611.62017, MR 0848050; reference:[6] Haber M., Brown M. B.: Maximum likelihood methods for log-linear models when expected frequencies are subject to linear constraints.J. Amer. Statist. Assoc. 81 (1986), 477–482 Zbl 0604.62058, MR 0845886; reference:[7] Kullback S.: Kullback information.In: Encyclopedia of Statistical Sciences (S. Kotz and N. L. Johnson, eds.), Wiley, New York 1985, Volume 4, pp. 421–425 MR 1044999; reference:[8] Liese F., Vajda I.: Convex Statistical Distances.Teubner, Leipzig 1987 Zbl 0656.62004, MR 0926905; reference:[9] Pardo L., Menéndez M. L.: Analysis of divergence in loglinear models when expected frequencies are subject to linear constraints.Metrika 64 (2006), 63–76 Zbl 1098.62092, MR 2242558, 10.1007/s00184-006-0034-2; reference:[10] Powers D. A., Xie Y.: Statistical Methods for Categorical Data Analysis.Academic Press, San Diego 2000 Zbl 0967.62101, MR 1735454; reference:[11] Rényi A.: On measures of entropy and information.Proc. Fourth Berkeley Symposium on Mathematical Statistics and Probability 1 (1961), pp. 547–561; reference:[12] Vajda I.: Theory of Statistical Inference and Information.Kluwer Academic Publishers, Dordrecht 1989 Zbl 0711.62002

الاتاحة: http://hdl.handle.net/10338.dmlcz/135746

المؤلفون: Kubáček, Lubomír, Marek, Jaroslav

مصطلحات موضوعية: msc:62J05, msc:65C60, msc:86A32

وصف الملف: application/pdf

Relation: mr:MR2181785; zbl:Zbl 1107.62051; reference:[1] KUBÁČEK L.: Two stage regression model.Math Slovaca 38 (1988), 383-393. Zbl 0662.62057, MR 0978769; reference:[2] KUBÁČEK L.: Two stage linear model with constraints.Math. Slovaca 43 (1993), 643-658. Zbl 0793.62036, MR 1273716; reference:[3] KUBÁČEK L.-KUBÁČKOVÁ L.-VOLAUFOVÁ J.: Statistical Models with Linear Structures.Veda, Bratislava, 1995.; reference:[4] KUBÁČEK L.-KUBÁČKOVÁ L.: Statistics and Metrology.Publishing House of Palacký Universitу, Olomouc, 2000. (Czech); reference:[5] KUBÁČEK L.-KUBÁČKOVÁ L.: Two stage networks with constraints of the type I and II.In: Profesor Josef Vуkutil - 90; Sborník příspěvků spolupracovníků a žáku k devadesátinám pana profesora (K. Raděj, ed.), Hlavní úřad vojenské geografie Praha, Vojenský zeměpisný ústav Praha 2002, pp. 58-72. (Czech); reference:[6] MAREK J.: Estimation in connecting measurements.Acta Univ. Palack. Olomuc. Fac. Rerum Natur. Máth. 42 (2003), 69-88. Zbl 1060.62062, MR 2056023; reference:[7] MAREK J.: A digger and surveyor.(From the series "A Statistician's View on Measurement in the Czech and World Literature"), Folia Fac. Sci. Natur. Univ. Masarуk. Brun. Math. 15 (2004), 193-208. MR 2159129; reference:[8] PÁZMAN A.: Nonlinear Statistical Model.Kluwer Academic Press/Ister Science Press, Dordrecht-Boston-London/Bratislava, 1993. MR 1254661; reference:[9] RAO C. R.-MITRA S. K.: Generalized Inverse of Matrices and its Applications.J. Wileу, New York, 1971. Zbl 0236.15005, MR 0338013

الاتاحة: http://hdl.handle.net/10338.dmlcz/131302

المؤلفون: Rublík, František

مصطلحات موضوعية: keyword:multisample rank test for location and scale, keyword:Lepage statistic, keyword:consistency, keyword:non-centrality parameter, keyword:multiple comparisons for location and scale parameters, msc:62E20, msc:62G10, msc:62J15, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2193861; zbl:Zbl 1245.62047; reference:[1] Ansari A. R., Bradley R. A.: Rank-sum test for dispersions.Ann. Math. Statist. 31 (1960), 1174–1189 MR 0117835, 10.1214/aoms/1177705688; reference:[2] Chernoff H., Savage I. R.: Asymptotic normality and efficiency of certain non-parametric test statistics.Ann. Math. Statist. 29 (1958), 972–994 MR 0100322, 10.1214/aoms/1177706436; reference:[3] Conover W. J.: Practical Nonparametric Statistics.Wiley, New York 1999; reference:[4] Critchlow D. E., Fligner M. A.: On distribution-free multiple comparisons in the one-way analysis of variance.Commun. Statist. Theory Meth. 20 (1991), 127–139 MR 1114636, 10.1080/03610929108830487; reference:[5] Goria M. N., Vorlíčková D.: On the asymptotic properties of rank statistics for the two-sample location and scale problem.Aplikace matematiky 30 (1985), 425–434 MR 0813531; reference:[6] Govindajarulu Z., Cam, L. Le, Raghavachari M.: Generalizations of theorems of Chernoff and Savage on the asymptotic normality of test statistics.In: Proc. Fifth Berkeley Symposium on Math. Statist. and Probab., Vol. 1 (1966) (J. Neyman and L. Le Cam, eds.), Univ. of California Press, Berkeley 1967, pp. 609–638 MR 0214193; reference:[7] Hájek J., Šidák Z.: Theory of Rank Tests.Academia, Prague 1967 Zbl 0944.62045, MR 0229351; reference:[8] Harter H. L.: Tables of range and studentized range.Ann. Math. Statist. 31 (1960) 1122–1147 Zbl 0106.13602, MR 0123384, 10.1214/aoms/1177705684; reference:[9] Hayter A. J.: A proof of the conjecture that the Tukey–Kramer multiple comparison procedure is conservative.Ann. Statist. 12 (1984), 61–75 MR 0733499, 10.1214/aos/1176346392; reference:[10] Hollander M., Wolfe D. A.: Nonparametric Statistical Methods.Wiley, New York 1999 Zbl 0997.62511, MR 1666064; reference:[11] Koziol J. A., Reid N.: On the asymptotic equivalence of two ranking methods for $k$-sample linear rank statistics.Ann. Statist. 5 (1977), 1099–1106 Zbl 0391.62053, MR 0518897, 10.1214/aos/1176343998; reference:[12] Kruskal W. H.: A nonparametric test for the several sample problem.Ann. Math. Statist. 23 (1952), 525–540 Zbl 0048.36703, MR 0050850, 10.1214/aoms/1177729332; reference:[13] Kruskal W. H., Wallis W. A.: Use of ranks in one-criterion variance analysis.J. Amer. Statist. Assoc. 47 (1952), 583–621 Zbl 0048.11703, 10.1080/01621459.1952.10483441; reference:[14] Lepage Y.: A combination of Wilcoxon’s and Ansari–Bradley’s statistics.Biometrika 58 (1971), 213–217 Zbl 0218.62039, MR 0408101, 10.1093/biomet/58.1.213; reference:[15] Lepage Y.: A table for a combined Wilcoxon Ansari–Bradley statistic.Biometrika 60 1973), 113–116 Zbl 0256.62041, MR 0331625, 10.1093/biomet/60.1.113; reference:[16] Mann H. B., Whitney D. R.: On a test whether one of two random variables is stochastically larger than the other.Ann. Math. Statist. 18 (1947), 50–60 MR 0022058, 10.1214/aoms/1177730491; reference:[17] Miller R. G., Jr.: Simultaneous Statistical Inference.Second edition. Springer–Verlag, New York – Heidelberg 1985 Zbl 0463.62002, MR 0612319; reference:[18] Puri M. L.: On some tests of homogeneity of variances.Ann. Inst. Stat. Math. 17 (1965), 323–330 Zbl 0161.16202, MR 0196863, 10.1007/BF02868176; reference:[19] Puri M. L., Sen P. K.: Nonparametric Methods in Multivariate Analysis.Wiley, New York 1971 Zbl 0237.62033, MR 0298844; reference:[20] Rao C. R., Mitra S. K.: Generalised Inverse of Matrices and its Applications.Wiley, New York 1971 MR 0338013; reference:[21] Rublík F.: On optimality of the LR tests in the sense of exact slopes.Part II. Application to individual distributions. Kybernetika 25 (1989), 117–135 Zbl 0692.62016, MR 0995954; reference:[22] Rublík F.: Asymptotic distribution of the likelihood ratio test statistic in the multisample case.Math. Slovaca 49 (1999), 577–598 Zbl 0957.62011, MR 1746901; reference:[23] Tsai W. S., Duran B. S., Lewis T. O.: Small-sample behavior of some multisample nonparametric tests for scale.J. Amer. Statist. Assoc. 70 (1975), 791–796 Zbl 0322.62048, 10.1080/01621459.1975.10480304; reference:[24] Wilcoxon F.: Individual comparisons by ranking methods.Biometrics Bull. 1 (1945), 80–83 10.2307/3001968

الاتاحة: http://hdl.handle.net/10338.dmlcz/135688

المؤلفون: Omelka, Marek

مصطلحات موضوعية: keyword:testing statistical hypothesis, keyword:locally most powerful tests, msc:62F03, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2193860; zbl:Zbl 1244.62018; reference:[1] Brown L. D., Marden J. M.: Local admissibility and local unbiasedness in hypothesis testing problems.Ann. Statist. 20 (1992), 832–852 Zbl 0767.62006, MR 1165595, 10.1214/aos/1176348659; reference:[2] Chibisov D. M.: Asymptotic expansions for some asymptotically pptimal tests.In: Proc. Prague Symp. on Asymptotic Statistics, Volume II (J. Hájek, ed.), Charles University, Prague 1973, pp. 37–68 MR 0400501; reference:[3] Efron B.: Defining the curvature of a statistical problem (with application to second order efficiency).Ann. Statist. 3 (1975), 1189–1242 MR 0428531, 10.1214/aos/1176343282; reference:[4] Gupta A. S., Vermeire L.: Locally optimal tests for multiparameter hypotheses.J. Amer. Statist. Assoc. 81 (1986), 819–825 Zbl 0635.62020, MR 0860517, 10.1080/01621459.1986.10478340; reference:[5] Isaacson S. L.: On the theory of unbiased tests of simple statistical hypothesis specifying the values of two or more parameters.Ann. Math. Statist. 22 (1951), 217–234 MR 0041401, 10.1214/aoms/1177729642; reference:[6] Jurečková J.: $L_1$-derivatives, score function and tests.In: Statistical Data Analysis Based on the $L_1$-Norm and Related Methods (Y. Dodge, ed.), Birkhäuser, Basel 2002, pp. 183–189; reference:[7] Kallenberg W. C. M.: The shortcomming of locally most powerful test in curved exponential families.Ann. Statist. 9 (1981), 673–677 MR 0615444, 10.1214/aos/1176345472; reference:[8] Lehmann E. L.: Testing Statistical Hypothesis.Second edition. Chapman & Hall, New York 1994; reference:[9] Littel R. C., Folks J. L.: A test of equality of two normal population means and variances.J. Amer. Statist. Assoc. 71 (1976), 968–971 MR 0420945, 10.1080/01621459.1976.10480978; reference:[10] Peers H. W.: Likelihood ratio and associated test criteria.Biometrika 58 (1971), 577–587 Zbl 0245.62026, 10.1093/biomet/58.3.577; reference:[11] Ramsey F. L.: Small sample power functions for nonparametric tests of location in the double exponential family.J. Amer. Statist. Assoc. 66 (1971), 149–151 Zbl 0215.26402, 10.1080/01621459.1971.10482236; reference:[12] Witting H.: Mathematische Statistik I.Teubner–Verlag, Stuttgart 1985 Zbl 0581.62001, MR 0943833; reference:[13] Wong P. G., Wong S. P.: A curtailed test for the shape parameter of the Weibull distribution.Metrika 29 (1982), 203–209 Zbl 0492.62022, MR 0685566, 10.1007/BF01893380

الاتاحة: http://hdl.handle.net/10338.dmlcz/135687

المؤلفون: Marek, Jaroslav

مصطلحات موضوعية: keyword:two stage regression models, keyword:uncertainty of the type A and B, keyword:BLUE, keyword:$\mathbf{H}$–optimum estimators, msc:62H12, msc:62J05, msc:65C60

وصف الملف: application/pdf

Relation: mr:MR2124609; zbl:Zbl 1060.62062; reference:[1] Kubáček L.: Two stage regression models with constraints.Math. Slovaca 43 (1993), 643–658. MR 1273716; reference:[2] Kubáček L.: Štatistické modely pripojovacích meraní.In. Celoslovenský seminár “Modernizácia geodetických základov Slovenska”, zborník prednášok (ed. M. Petrovič), VÚGK Bratislava, 1993, 28–40.; reference:[3] Kubáček L., Kubáčková L.: Dvouetapové sítě s podmínkami typu I a II.In: Sborník příspěvků spolupracovníků k devadesátinám pana profesora Josefa Vykutila. (Ed. D. Dušátko), Praha–Brno, Vojenský zeměpisný ústav Praha 2002, 58–72.; reference:[4] Kubáčková L.: Foundations of Experimental Data Analysis. : CRC-Press, Boca Raton–Ann Arbor–London–Tokyo., 1992. MR 1244322; reference:[5] Kubáček L., Marek J.: Partial optimum estimator in two stage regression model with constraints and a problem of equivalence.Math. Slovaca 54 (2004), (to appear). Zbl 1107.62051, MR 2181785; reference:[6] Marek J.: Estimation in connecting measurement.Acta Univ. Palacki. Olomuc., Fac. rer. nat., Math. 43 (2003), 69–86. MR 2056023; reference:[7] Marek J.: Statistical view on measurement in Czech and world literature.(submitted to proceedings of Datastat’03).; reference:[8] Kubáček L., Kubáčková L.: Statistics, Metrology (in Czech). Olomouc. : Publishing House of Palacký University., 2000.

الاتاحة: http://hdl.handle.net/10338.dmlcz/132941