À PROPOS DE CET ÉPISODE
I will present a few self-interacting random-walk-type models that somehow sit in between internal diffusion-limited aggregation and reinforced walks, associated to a strategy for proving a shape theorem for once-reinforced RW; and I will show some results in that direction.
Anglais
Royaume-Uni
TRANSCRIPTION 🔗
Are you the producer of this podcast?
Add a podcast transcript
Need Audio-to-Text?
Transcribe with Listen411 in Just 60 Seconds
RECHERCHER LES ÉPISODES PASSÉS
Rechercher les épisodes précédents de Random Geometry.
AUTRES ÉPISODES DANS CE PODCAST
Co-author: Nikolai Makarov (Caltech)
After implementing a version of radial conformal field theory in the OPE family of statistical fields generated by background charge modification of the Gaussian free field, I present an analytical and probabilistic proof of a well-known statement in physics th…
Among Greg's many important contributions to the Schramm-Loewner evolution, he and his co-authors have in recent years been largely responsible for the construction and analysis of the natural time parameterization. The term ``natural'' refers to the parameterization favored by probabilists in the …
Co-author: Jean-Christophe MOURRAT (ENS Lyon)
In this talk, I will start by discussing one of Greg's many influential papers: "One-arm exponent for critical 2D percolation" by Lawler, Schramm and Werner. I will then focus on the particular case of the backbone exponent with some new insights on th…
Co-author: Steffen Rohde (University of Washington)
Inspired by the geometric understanding of the SLE trace, there has been interest in studying how the deterministic Loewner equation encodes geometric properties of 2-dim sets into the 1-dim data of the driving function. Working in this vein, we …
Avertissement: Le podcast et les illustrations intégrés sur cette page proviennent de Cambridge University, qui est la propriété de son propriétaire et n'est ni affilié ni approuvé par Listen Notes, Inc.
MODIFIER
Merci de nous avoir aidé à tenir la base de données de podcasts à jour.
