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primary 59 Copula 15 Asymptotic normality 14 Variable selection 14 Bootstrap 12 Order statistics 11 Consistency 10 Covariance matrix 10 Dimension reduction 10 Longitudinal data 10 Nonparametric regression 10 asymptotic normality 10 EM algorithm 9 Empirical likelihood 9 Oracle property 9 Robust estimation 9 Hypothesis testing 8 Kernel smoothing 8 Nonparametric estimation 8 Elliptical distribution 7 Elliptically contoured distribution 7 Empirical Bayes 7 High-dimensional data 7 Multivariate normal distribution 7 Sufficient dimension reduction 7 Central limit theorem 6 Linear mixed model 6 Model selection 6 Principal component analysis 6 SCAD 6 Sliced inverse regression 6 U-statistic 6 Dirichlet distribution 5 Discriminant analysis 5 Estimating equations 5 Heteroscedasticity 5 Majorization 5 Markov chain Monte Carlo 5 Maximum likelihood estimator 5 Missing at random 5
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Undetermined 3,562
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Article 3,562
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Hall, Peter 26 Fujikoshi, Yasunori 24 Balakrishnan, N. 23 Kubokawa, Tatsuya 20 Khatri, C. G. 19 Krishnaiah, P. R. 19 Sen, Pranab Kumar 19 Takemura, Akimichi 18 Bai, Z. D. 17 Horváth, Lajos 16 Srivastava, M. S. 16 Strawderman, William E. 16 Wang, Qihua 16 Puri, Madan L. 15 Rao, C. Radhakrishna 15 Srivastava, Muni S. 15 Zhu, Lixing 15 Ghosh, Malay 13 Gupta, Arjun K. 13 Joe, Harry 13 Zhu, Li-Xing 12 Hu, Taizhong 11 Nadarajah, Saralees 11 Richards, Donald St. P. 11 Shaked, Moshe 11 Tsai, Ming-Tien 11 You, Jinhong 11 Arellano-Valle, Reinaldo B. 10 Boente, Graciela 10 Fourdrinier, Dominique 10 Genton, Marc G. 10 Lian, Heng 10 Scarsini, Marco 10 Díaz-García, José A. 9 Kariya, Takeaki 9 Mathew, Thomas 9 Peng, Liang 9 Silverstein, Jack W. 9 von Rosen, Dietrich 9 Chikuse, Yasuko 8
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Journal of Multivariate Analysis 3,562
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RePEc 3,562
Showing 3,541 - 3,550 of 3,562
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Identifiability of the multinormal and other distributions under competing risks model
Basu, A. P.; Ghosh, J. K. - In: Journal of Multivariate Analysis 8 (1978) 3, pp. 413-429
Let X1, X2 ,..., Xp be p random variables with joint distribution function F(x1 ,..., xp). Let Z = min(X1, X2 ,..., Xp) and I = i if Z = Xi. In this paper the problem of identifying the distribution function F(x1 ,..., xp), given the distribution Z or that of the identified minimum (Z, I), has...
Persistent link: https://www.econbiz.de/10005199744
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Gaussian processes with biconvex covariances
Berman, Simeon M. - In: Journal of Multivariate Analysis 8 (1978) 1, pp. 30-44
Let R(s, t) be a continuous, nonnegative, real valued function on a <= s <= t <= b. Suppose [not partial differential]R/[not partial differential]s >= 0, [not partial differential]R/[not partial differential]t = 0, and [not partial differential]2R/[not partial differential]t [not partial differential]t = 0 in the interior of the domain. Then the extension of R to a symmetric...</=>
Persistent link: https://www.econbiz.de/10005199746
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On the costwise optimality of certain hierarchical and standard multiresponse models under the determinant criterion
Srivastava, J. N.; McDonald, Lyman - In: Journal of Multivariate Analysis 1 (1971) 1, pp. 118-128
The class of general incomplete multiresponse (randomized block) models, in which it is not necessary for all responses to be measured on every experimental unit, is considered. For p = 2 responses, the optimum model is obtained under a reasonable cost constraint and the determinant criterion....
Persistent link: https://www.econbiz.de/10005199750
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Stochastic convergence of weighted sums in normed linear spaces
Taylor, R. L.; Padgett, W. J. - In: Journal of Multivariate Analysis 5 (1975) 4, pp. 434-450
Let X be a (real) separable Banach space, let {Vk} be a sequence of random elements in X, and let {ank} be a double array of real numbers such that limn--[infinity] ank = 0 for all k and [Sigma][infinity]k=1 ank = 1 for all n. Define Sn = [Sigma]nk=1 ank(Vk - EVk). The convergence of {Sn} to...
Persistent link: https://www.econbiz.de/10005199757
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Distribution of the likelihood ratio criterion for testing [Sigma] = [Sigma]0, [mu] = [mu]0
Nagarsenker, B. N.; Pillai, K. C. S. - In: Journal of Multivariate Analysis 4 (1974) 1, pp. 114-122
The exact null distribution of the likelihood ratio criterion for testing H0: [Sigma] = [Sigma]0 and [mu] = [mu]0 against alternatives H1: [Sigma] [not equal to] [Sigma]0 or [mu] [not equal to] [mu]0 in Np([mu], [Sigma]) has been obtained as (a) a chi-square series and (b) a beta series....
Persistent link: https://www.econbiz.de/10005199761
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Rates of convergence of quadratic rank statistics
Husková, Marie - In: Journal of Multivariate Analysis 7 (1977) 1, pp. 63-73
The rates of convergence of the distribution function of quadratic rank statistics to the X2-distribution under hypothesis and near alternatives are investigated. The considered quadratic rank statistics are used for testing the multivariate hypothesis of randomness. The method suggested by...
Persistent link: https://www.econbiz.de/10005199770
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On Hsu's theorem in multivariate regression
Kleffe, J. - In: Journal of Multivariate Analysis 9 (1979) 3, pp. 442-451
The paper deals with optimal quadratic unbiased estimation of the unknown dispersion matrix in multivariate regression models without assuming normality of the errors. We show that Hsu's theorem for univariate regression models continues to multivariate models with no additional assumptions....
Persistent link: https://www.econbiz.de/10005199773
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On the exact distributions of the extreme roots of the Wishart and MANOVA matrices
Krishnaiah, P. R.; Chang, T. C. - In: Journal of Multivariate Analysis 1 (1971) 1, pp. 108-117
In this paper, the authors derived exact central distributions of the extreme roots of the Wishart and MANOVA matrices. The expressions for these distributions and the associated probability integrals are written as linear combinations of the products of certain double integrals. The double...
Persistent link: https://www.econbiz.de/10005199774
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A generalization of a theorem by M. V. Tamhankar
Flusser, Peter - In: Journal of Multivariate Analysis 1 (1971) 3, pp. 288-293
Tamhankar [2] showed that, under suitable conditions, if X1, ..., Xn are independent random variables, then they are normally distributed with zero means and equal variances if and only if R is independent of ([Theta]1, ..., [Theta]n-1), R and [Theta]1, ..., [Theta]n-1 being the corresponding...
Persistent link: https://www.econbiz.de/10005199777
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A note on rates of convergence in the multidimensional CLT for maximum partial sums
Ahmad, Ibrahim A. - In: Journal of Multivariate Analysis 9 (1979) 2, pp. 314-321
In this note we obtain rates of convergence in the central limit theorem for certain maximum of coordinate partial sums of independent identically distributed random vectors having positive mean vector and a nonsingular correlation matrix. The results obtained are in terms of rates of...
Persistent link: https://www.econbiz.de/10005199788
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