Exponential moments of self-intersection local times of stable random walks in subcritical dimensions

Castell, Fabienne; Clément, L.; Mélot, Clothilde

doi:10.1112/jlms/jdt065

Cited by 9 publications

(1 citation statement)

References 32 publications

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“…See [CasLauMél14] for these techniques at work and the monograph [MarRos06] for much more on relations between local times and Gaussian processes. However, there are a number of alterations, due to the addition of parameter s and the density 1 C Z 0 =s.…”

Section: Dynkin's Isomorphismmentioning

confidence: 99%

The Parabolic Anderson Model

König

2016

Pathways in Mathematics

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Each "Pathways in Mathematics" book offers a roadmap to a currently well developing mathematical research field and is a first-hand information and inspiration for further study, aimed both at students and researchers. It is written in an educational style, i.e., in a way that is accessible for advanced undergraduate and graduate students. It also serves as an introduction to and survey of the field for researchers who want to be quickly informed about the state of the art. The point of departure is typically a bachelor/masters level background, from which the reader is expeditiously guided to the frontiers. This is achieved by focusing on ideas and concepts underlying the development of the subject while keeping technicalities to a minimum. Each volume contains an extensive annotated bibliography as well as a discussion of open problems and future research directions as recommendations for starting new projects More information about this series at

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Section: Dynkin's Isomorphismmentioning

confidence: 99%