Extended Resource Specification Language Reference Manual for ARC versions 0.8 and above

Extended Resource Specification Language Reference Manual for ARC versions 0.8 and abov

ARIS and EGIIS Installation, Con guration and Usage Manual

A scalable, production quality dynamic distributed information system for AR

Libarcclient A Client Library for ARC

This document describes from a technical viewpoint a plugin-based client library for the new Web Service (WS) based Advanced Resource Connector (ARC) middlewar

The Hosting Environment of the Advanced Resource Connector middleware

The central component of AR

GridFTP: Protocol Extensions to FTP for the Grid

GridFTP: Protocol Extensions to FTP for the Gri

WS-ARC service configuration manual

The central component of AR

Coupling, Attractiveness and Hydrodynamics for Conservative Particle Systems

Attractiveness is a fundamental tool to study interacting particle systems and the basic coupling construction is a usual route to prove this property, as for instance in simple exclusion. The derived Markovian coupled process $(\xi_t,\zeta_t)_{t\geq 0}$ satisfies: (A) if $\xi_0\leq\zeta_0$ (coordinate-wise), then for all $t\geq 0$, $\xi_t\leq\zeta_t$ a.s. In this paper, we consider generalized misanthrope models which are conservative particle systems on $\Z^d$ such that, in each transition, $k$ particles may jump from a site $x$ to another site $y$, with $k\geq 1$. These models include simple exclusion for which $k=1$, but, beyond that value, the basic coupling construction is not possible and a more refined one is required. We give necessary and sufficient conditions on the rates to insure attractiveness; we construct a Markovian coupled process which both satisfies (A) and makes discrepancies between its two marginals non-increasing. We determine the extremal invariant and translation invariant probability measures under general irreducibility conditions. We apply our results to examples including a two-species asymmetric exclusion process with charge conservation (for which $k\le 2$) which arises from a Solid-on-Solid interface dynamics, and a stick process (for which $k$ is unbounded) in correspondence with a generalized discrete Hammersley-Aldous-Diaconis model. We derive the hydrodynamic limit of these two one-dimensional models

COMMON AUTHENTICATION LIBRARY MANUAL

COMMON AUTHENTICATION LIBRARY MANUA