Schürmann's theory of quantum Lévy processes, and more generally the theory of quantum
stochastic convolution cocycles, is extended to the topological context of compact quantum …

An operator space analysis of quantum stochastic cocycles is undertaken. These are
cocycles with respect to an ampliated CCR flow, adapted to the associated filtration of …

Abstract The method of Feynman–Kac perturbation of quantum stochastic processes has a
long pedigree, with the theory usually developed within the framework of processes on von …

Every Markov-regular quantum Lévy process on a multiplier C*-bialgebra is shown to be
equivalent to one governed by a quantum stochastic differential equation, and the …

It is shown how to construct∗-homomorphic quantum stochastic Feller cocycles for certain
unbounded generators, and so obtain dilations of strongly continuous quantum dynamical …

Weak markov flows and extreme points of convex sets | Indian Journal of Pure and Applied
Mathematics Skip to main content SpringerLink Account Menu Find a journal Publish with …

Belton's discrete approximation scheme is extended to Banach-algebra-valued sesquilinear
quantum stochastic cocycles, through the dyadic discretisation of time. Approximation results …

Robin Hudson's pathless path to quantum stochastic calculus Page 1 Communications on
Stochastic Analysis Volume 4 Number 4 Article 2 12-1-2010 Robin Hudson's pathless path …