In this work, we introduce the Z3-graded differential algebra, denoted by Ω(GL̃q(2)), treated as quantum de Rham complex of group GL̃q(2). sense, construct left-covariant calculi on

BACKGROUND To assess influenza vaccination coverage from 2001 to 2006 in Germany, to understand drivers and barriers to vaccination and to identify vaccination intentions for season 2006/07. METHODS 9,990 telephone-based household surveys from age 14 were conducted between 2001 and 2006. Essentially, the same questionnaire was used in all seasons. RESULTS The influenza vaccination coverage ...

In order to model the behaviour of open concurrent systems by means of Petri nets, we introduce open Petri nets, a generalization of the ordinary model where some places, designated as open, represent an interface of the system towards the environment. Besides generalizing the token game to reflect this extension, we define a truly concurrent semantics for open nets by extending the Goltz-Reisi...

Parafermions are exotic quasiparticles with non-Abelian fractional statistics that could be exploited to realize universal topological quantum computing. Here, we study the scrambling of information in one-dimensional parafermionic chains, a focus on $\mathbb{Z}_3$ parafermions particular. We use generalized out-of-time-ordered correlators (OTOCs) as measure and introduce an efficient method ba...

We study gauge-string duality of D3-branes localized at a point on the resolution of the ALE orbifold C/Z3. By explicitly solving for the warp factor, we demonstrate the holographic RG flow from AdS5 × S/Z3 (far away from the resolution) to the usual AdS5 × S (close to the stack). On the gauge theory side, this maps to the flow between the quiver gauge theory and N = 4 super Yang-Mills. We pres...