Method of indivisibles

(1985). Laplace-Gauß integrals, Gaussian measure asymptotic behaviour and probabilities of moderate deviations. Z. Anal. Anw. 4, 3, 257-267.

(1986). Integral Laplasa i verojatnosti umerennych ukolenii v R^k. V kn.: Verojantnostnye raspredelenija i matematitscheskaja statistika. (Laplace-Integral und Wahrscheinlichkeiten mittlerer Abweichungen im R^k. In: Wahrscheinlichkeitsverteilungen und Mathematische Statistik). Tashkent: Iso.-vo `Fan',(russisch), 406-420.

(1988). Exact distributions of sample functions in exponential regression. 18th European Meeting of Statisticians. Abstract of Comm., 210.

(1991). Eine geometrische Methode in der Stochastik. Rostock. Math. Kolloq. 44,63-72.

(1995). A geometric approach to the Gaussian law. In: Symposia Gaussiana, Conf. B, Eds.: Mammitzsch /Schneeweiß. Walter de Gruyter & Co., Bln., 25-45.

(1995). Eine geometrische und eine asymptotische Methode in der Statistik. Universität Bremen, Mathematik- Arbeitspapiere Nr. 44, 2-10.

with V. Henschel (2002). Geometric generalization of the exponential law. J. Mult. Anal., 81, 189-204. doi:10.1006/jmva.2001.2001

(2007). Generalized spherical and simplicial coordinates. J. Math. Anal. Appl. 336, 1187-1202. doi:10.1016/j.jmaa.2007.03.047

(2009). Continuous l_n,p-symmetric distributions. Lithuanian Math. J., 49, 1, 93-108.

(2011). Ellipses numbers and geometric measure representations. Accepted for print.

(2011-1). Circle numbers for stardiscs. ISRN Geometry, Article ID 479262, 16 pages.

(2011-2). On the ball number function. Lithuanian Math. J., 51, 3, 440-449.

(2012-1). Geometric and stochastic representations for elleptically contoured distributions. Accepted for print.

with S.Kalke and F.Thauer (2012-2). Linear combinations, products and ratios of simplicial or spherical variates. Accepted for print.

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