AbstractWe study the behaviour of the glued trees algorithm described by Childs et al. in [1] under decoherence. We consider a discrete time reformulation of the continuous time quantum walk protocol and apply a phase damping channel to the coin state, investigating the effect of such a mechanism on the probability of the walker appearing on the target vertex of the graph. We pay particular attention to any potential advantage coming from the use of weak decoherence for the spreading of the walk across the glued trees graph
We analyze the quantum walk on a cycle using discrete Wigner functions as a way to represent the sta...
We compare discrete-time quantum walks on graphs to their natural classical equivalents, which we ar...
We address memory effects and diffusive properties of a continuous-time quantum walk on a one-dimens...
AbstractWe study the behaviour of the glued trees algorithm described by Childs et al. in [1] under ...
The development of quantum walks in the context of quantum computation, as generalisations of random...
Open Access.The classicalization of a decoherent discrete-time quantum walk on a line or an n-cycle ...
We address decoherence and classicalization of continuous-time quantum walks (CTQWs) on graphs. In p...
A number of recent studies have investigated the introduction of decoherence in quantum walks and th...
We discuss decoherence in discrete-time quantum walks in terms of a phenomenological model that dist...
We study the entanglement dynamics of discrete time quantum walks acting on bounded finite sized gra...
Quantum versions of random walks on the line and cycle show a quadratic improvement in their spreadi...
Quantum walks, both discrete (coined) and continuous time, form the basis of several recent quantum ...
We analyze the long time behavior of a discrete time quantum walk subject to decoherence with a stro...
Quantum versions of random walks on the line and cycle show a quadratic improvement in their spreadi...
In discrete time, coined quantum walks, the coin degrees of freedom offer the potential for a wider ...
We analyze the quantum walk on a cycle using discrete Wigner functions as a way to represent the sta...
We compare discrete-time quantum walks on graphs to their natural classical equivalents, which we ar...
We address memory effects and diffusive properties of a continuous-time quantum walk on a one-dimens...
AbstractWe study the behaviour of the glued trees algorithm described by Childs et al. in [1] under ...
The development of quantum walks in the context of quantum computation, as generalisations of random...
Open Access.The classicalization of a decoherent discrete-time quantum walk on a line or an n-cycle ...
We address decoherence and classicalization of continuous-time quantum walks (CTQWs) on graphs. In p...
A number of recent studies have investigated the introduction of decoherence in quantum walks and th...
We discuss decoherence in discrete-time quantum walks in terms of a phenomenological model that dist...
We study the entanglement dynamics of discrete time quantum walks acting on bounded finite sized gra...
Quantum versions of random walks on the line and cycle show a quadratic improvement in their spreadi...
Quantum walks, both discrete (coined) and continuous time, form the basis of several recent quantum ...
We analyze the long time behavior of a discrete time quantum walk subject to decoherence with a stro...
Quantum versions of random walks on the line and cycle show a quadratic improvement in their spreadi...
In discrete time, coined quantum walks, the coin degrees of freedom offer the potential for a wider ...
We analyze the quantum walk on a cycle using discrete Wigner functions as a way to represent the sta...
We compare discrete-time quantum walks on graphs to their natural classical equivalents, which we ar...
We address memory effects and diffusive properties of a continuous-time quantum walk on a one-dimens...