Advances in Applied Probability

Advances in Applied Probability, published by the Applied Probability Trust, contains reviews and expository papers in applied probability, as well as mathematical and scientific papers of interest to probabilists, letters to the editor and a section devoted to stochastic geometry and statistical applications.


Volume 40, Number 3

Publication Date: September 2008

Stochastic Geometry and Statistical Applications

Lévy-based Cox point processes

Gunnar Hellmund, Michaela Prokešová and Eva B. Vedel Jensen; 603-629

Random Laguerre tessellations

Claudia Lautensack and Sergei Zuyev; 630-650

A new metric between distributions of point processes

Dominic Schuhmacher and Aihua Xia; 651-672

General Applied Probability

Maximization of the long-term growth rate for a portfolio with fixed and proportional transaction costs

Takashi Tamura; 673-695

EVT-based estimation of risk capital and convergence of high quantiles

Matthias Degen and Paul Embrechts; 696-715

Moment and MGF convergence of overshoots and undershoots for Lévy insurance risk processes

Hyun Suk Park and Ross Maller; 716-733

Asymptotic behavior of a Feller evolution family involved in the Fisher-Wright model

Adam Bobrowski; 734-758

A functional central limit theorem for spatial birth and death processes

Xin Qi; 759-797

Survival of inhomogeneous Galton-Watson processes

Erik Broman and Ronald Meester; 798-814

On level crossings for a general class of piecewise-deterministic Markov processes

K. Borovkov and G. Last; 815-834

The distribution of wasted spaces in the M/M/∞ queue with ranked servers

Eunju Sohn and Charles Knessl; 835-855

Asymptotic analysis of a fluid model modulated by an M/M/1 queue

Charles Knessl and Diego Ernesto Dominici; 856-881

A limit theorem with application to Båth's law in seismology

David Vere-Jones; 882-896

Perfect sampling methods for random forests

Hongsheng Dai; 897-917

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