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Title: Perfect quantum excitation energy transport via single edge perturbation in a complete network
Authors: Bassereh, Hassan
Salari, Vahid
Shahbazi, Farhad
Ala-Nissila, Tapio
Keywords: Statistical and nonlinear physics
Issue Date: 2017
Publisher: © EDP Sciences, Societa Italiana di Fisica, Springer-Verlag
Citation: BASSEREH, H. ... et al, 2017. Perfect quantum excitation energy transport via single edge perturbation in a complete network. European Physical Journal B, 90 (111).
Abstract: We consider quantum excitation energy transport (EET) in a network of two-state nodes in the Markovian approximation by employing the Lindblad formulation. We find that EET from an initial site, where the excitation is inserted to the sink, is generally inefficient due to the inhibition of transport by localization of the excitation wave packet in a symmetric, fully-connected network. We demonstrate that the EET efficiency can be significantly increased up to ≈100% by perturbing hopping transport between the initial node and the one connected directly to the sink, while the rate of energy transport is highest at a finite value of the hopping parameter. We also show that prohibiting hopping between the other nodes which are not directly linked to the sink does not improve the efficiency. We show that external dephasing noise in the network plays a constructive role for EET in the presence of localization in the network, while in the absence of localization it reduces the efficiency of EET. We also consider the influence of off-diagonal disorder in the hopping parameters of the network.
Description: The final publication is available at Springer via http://dx.doi.org/10.1140/epjb/e2017-80048-1
Sponsor: T.A-N. has been supported in part by the Academy of Finland through its COMP CoE Grant Nos. 251748 and 284621.
Version: Accepted for publication
DOI: 10.1140/epjb/e2017-80048-1
URI: https://dspace.lboro.ac.uk/2134/25918
Publisher Link: http://dx.doi.org/10.1140/epjb/e2017-80048-1
ISSN: 1434-6028
Appears in Collections:Published Articles (Maths)

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