Random continued fractions and inverse Gaussian distribution on a symmetric cone
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Publication:1890736
DOI10.1007/BF02212879zbMath0820.60008MaRDI QIDQ1890736
Publication date: 23 May 1995
Published in: Journal of Theoretical Probability (Search for Journal in Brave)
Probability distributions: general theory (60E05) Probability theory on algebraic and topological structures (60B99)
Related Items (7)
An independence property for the product of GIG and gamma laws ⋮ The Matsumoto-Yor property and its converse on symmetric cones ⋮ Continued fractions built from convex sets and convex functions ⋮ Explicit invariant measures for products of random matrices ⋮ The limiting spectral measure of the generalised inverse Gaussian random matrix model ⋮ Characterizations of GIG laws: a survey ⋮ More on connections between Wishart and matrix GIG distributions
Cites Work
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- Bessel functions of matrix argument
- Spectral factorization of nonstationary moving average processes
- Sur le passage de certaines marches aléatoires planes au-dessus d'une hyperbole équilatère. (On the crossing of certain planar random walks over an equilateral hyperbola)
- Bessel functions associated with representations of formally real Jordan algebras
- A characterization of the type of the Cauchy-Hua measure on real symmetric matrices
- Function spaces and reproducing kernels on bounded symmetric domains
- Non-stationary q-dependent processes and time-varying moving-average models: invertibility properties and the forecasting problem
- A characterization of the generalized inverse Gaussian distribution by continued fractions
- Infinite divisibility of the hyperbolic and generalized inverse Gaussian distributions
- THE POPULATION FREQUENCIES OF SPECIES AND THE ESTIMATION OF POPULATION PARAMETERS
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