scientific article; zbMATH DE number 3385100

zbMath0243.62009MaRDI QIDQ5654867

Yu. V. Linnik, Abram M. Kagan, C. Radhakrishna Rao

Publication date: 1972

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

Mathematics Subject Classification ID

Multivariate distribution of statistics (62H10) Characterization and structure theory for multivariate probability distributions; copulas (62H05) Exact distribution theory in statistics (62E15) Probability distributions: general theory (60E05) Research exposition (monographs, survey articles) pertaining to statistics (62-02) Characterization and structure theory of statistical distributions (62E10)

Related Items

On a characterization of the normal distribution by means of identically distributed linear forms, On a characterization of a convolution of Gaussian and idempotent distributions, Finite-sample distribution of regression quantiles, Robust identification, Characterization of the distributions with atomic function densities, On a characterization theorem on \(a\)-adic solenoids, Convergence of the distributions generated by linear plans of multidimensional Pólya random walks to the \(\alpha \)-generalized Poisson distribution, On characterization of distributions of symmetrically dependent random variables, Characterizations of the Normal and the Gamma distributions, The Heyde theorem on the group of \(p\)-adic numbers, Random stopping sets in a sequential analysis of random measures and fields, On Heyde's theorem on the group \(\mathbb{R} \times \mathbb{T} \), Characterizations of multivariate normality: I. Through independence of some statistics, Toward the history of the St. Petersburg school of probability and statistics. IV: Characterization of distributions and limit theorems in statistics, On the construction of functional equations with prescribed general solution, Generalized truncated distributions with N intervals deleted: Mathematical definition, Variable selection and pattern recognition with gene expression data generated by the microarray technology, On Neyman's conjecture: A characterization of the multinomials