A central limit theorem for the asymmetric simple exclusion process

Limiting laws, as →∞, for brownian motion penalised by the longest length of excursions up to , or up to the last zero before , or again, up to the first zero after , are shown to exist, and are characterized.

Short-time heat flow and functions of bounded variation in $R^{N}$

Michele Miranda, Diego Pallara, Fabio Paronetto, Marc Preunkert (2007)

Annales de la faculté des sciences de Toulouse Mathématiques

Similarity:

We prove a characterisation of sets with finite perimeter and $B V$ functions in terms of the short time behaviour of the heat semigroup in $R^{N}$ . For sets with smooth boundary a more precise result is shown.

Displaying similar documents to “A central limit theorem for the asymmetric simple exclusion process”

Maximal inequalities via bracketing with adaptive truncation

Rates of convergence to the local time of a diffusion

Derrida's generalised random energy models 1 : models with finitely many hierarchies

Brownian penalisations related to excursion lengths, VII

Short-time heat flow and functions of bounded variation in R N

Short-time heat flow and functions of bounded variation in $R^{N}$