| Item type | Current location | Collection | Call number | Copy number | Status | Date due | Barcode |
|---|---|---|---|---|---|---|---|
| E-Books | Biblioteca da FCTUNL | Não Ficção | QA273.SPR FCT 97227 (Browse shelf) | 1 | Available |
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| QA273.SPR FCT 97050 Lectures on random interfaces | QA273.SPR FCT 97059 Séminaire de probabilités XLVIII | QA273.SPR FCT 97194 Rabi N. Bhattacharya | QA273.SPR FCT 97227 Renewal theory for perturbed random walks and similar processes | QA273.SPR FCT 97229 The fascination of probability, statistics and their applications | QA273.SPR FCT 97274 The parabolic Anderson model | QA273.SPR FCT 97281 From Lévy-type processes to parabolic SPDEs |
Colocação: Online
This book offers a detailed review of perturbed random walks, perpetuities, and random processes with immigration. Being of major importance in modern probability theory, both theoretical and applied, these objects have been used to model various phenomena in the natural sciences as well as in insurance and finance. The book also presents the many significant results and efficient techniques and methods that have been worked out in the last decade. The first chapter is devoted to perturbed random walks and discusses their asymptotic behavior and various functionals pertaining to them, including supremum and first-passage time. The second chapter examines perpetuities, presenting results on continuity of their distributions and the existence of moments, as well as weak convergence of divergent perpetuities. Focusing on random processes with immigration, the third chapter investigates the existence of moments, describes long-time behavior and discusses limit theorems, both with and without scaling. Chapters four and five address branching random walks and the Bernoulli sieve, respectively, and their connection to the results of the previous chapters. With many motivating examples, this book appeals to both theoretical and applied probabilists.
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