This completely new mathematical treatment, geared toward graduate students and researchers, systemically covers the theory of Stable LÃ vy processes, which serve as a key building block to many other stochastic models prevalent in biology, physics, economics and engineering.
This completely new mathematical treatment, geared toward graduate students and researchers, systemically covers the theory of Stable LÃ vy processes, which serve as a key building block to many other stochastic models prevalent in biology, physics, economics and engineering.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Andreas E. Kyprianou was educated at the University of Oxford and University of Sheffield and is currently a professor of mathematics at the University of Bath. He has spent over 25 years working on the theory and application of path-discontinuous stochastic processes and has over 130 publications, including a celebrated graduate textbook on Lévy processes. During his time in Bath, he co-founded and directed the Prob-L@B (Probability Laboratory at Bath), was PI for a multi-million-pound EPSRC Centre for Doctoral Training, and is currently the Director of the Bath Institute for Mathematical Innovation.
Inhaltsangabe
1. Stable distributions 2. Lévy processes 3. Stable processes 4. Hypergeometric Lévy processes 5. Positive self-similar Markov processes 6. Spatial fluctuations in one dimension 7. Doney-Kuznetsov factorisation and the maximum 8. Asymptotic behaviour for stable processes 9. Envelopes of positive self-similar Markov processes 10. Asymptotic behaviour for path transformations 11. Markov additive and self-similar Markov processes 12. Stable processes as self-similar Markov processes 13. Radial reflection and the deep factorisation 14. Spatial fluctuations and the unit sphere 15. Applications of radial excursion theory 16. Windings and up-crossings of stable processes Appendix.
1. Stable distributions 2. Lévy processes 3. Stable processes 4. Hypergeometric Lévy processes 5. Positive self-similar Markov processes 6. Spatial fluctuations in one dimension 7. Doney-Kuznetsov factorisation and the maximum 8. Asymptotic behaviour for stable processes 9. Envelopes of positive self-similar Markov processes 10. Asymptotic behaviour for path transformations 11. Markov additive and self-similar Markov processes 12. Stable processes as self-similar Markov processes 13. Radial reflection and the deep factorisation 14. Spatial fluctuations and the unit sphere 15. Applications of radial excursion theory 16. Windings and up-crossings of stable processes Appendix.
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