On the birthday problem: Some generalizations and applications.

Rathie, P.N.; Zörnig, P.

Displaying similar documents to “On the birthday problem: Some generalizations and applications.”

On a probability problem connected with railway traffic.

Takács, Lajos (1991)

Journal of Applied Mathematics and Stochastic Analysis

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De Finetti's-type results for some families of non identically distributed random variables.

Ibarrola, Ricardo Vélez, Prieto-Rumeau, Tomás (2009)

Electronic Journal of Probability [electronic only]

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The integral limit theorem in the first passage problem for sums of independent nonnegative lattice variables.

Virchenko, Yuri P., Yastrubenko, M.I. (2006)

Abstract and Applied Analysis

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Central limit theorem for coloured hard dimers.

Bernabei, Maria Simonetta, Thaler, Horst (2010)

Journal of Probability and Statistics

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Some properties and applications of probability distributions based on MacDonald function

Oldřich Kropáč (1982)

Aplikace matematiky

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In the paper the basic analytical properties of the MacDonald function (the modified Bessel function of the second kind) are summarized and the properties of some subclasses of distribution functions based on MacDonald function, especially of the types $x^{n} K_{n} (x), x \geq 0, {|x|}^{n} K_{n} (x |x|), x \in 𝐑$ and $x^{n + 1} K_{n} (x), x \geq 0$ are discussed. The distribution functions mentioned are useful for analytical modelling of composed (mixed) distributions, especially for products of random variables having distributions of the exponential type. Extensive and...

Probability in the alternative set theory

Martin Kalina (1989)

Commentationes Mathematicae Universitatis Carolinae

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On a limit theorem for random sequences.

Janković, Slobodanka (1987)

Publications de l'Institut Mathématique. Nouvelle Série

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Random split of the interval [0,1]

B. Kopociński (2004)

Applicationes Mathematicae

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We define two splitting procedures of the interval [0,1], one using uniformly distributed points on the chosen piece and the other splitting a piece in half. We also define two procedures for choosing the piece to be split; one chooses a piece with a probability proportional to its length and the other chooses each piece with equal probability. We analyse the probability distribution of the lengths of the pieces arising from these procedures.