Energy transport and optimal design of noisy Platonic quantum networks

Abstract

Optimal transport is one of the primary goals for designing efficient quantum networks. In this work, the maximum transport is investigated for three-dimensional quantum networks with Platonic geometries affected by dephasing and dissipative Markovian noise. The network and the environmental characteristics corresponding the optimal design are obtained and investigated for five Platonic networks with 4, 6, 8, 12, and 20 number of sites that one of the sites is connected to a sink site through a dissipative process. Such optimal designs could have various applications like switching and multiplexing in quantum circuits.

arXiv comment10 pages, 6 figures

References in corpus (9)

• Perfect state transfer in quantum spin networks
• Highly efficient energy excitation transfer in light-harvesting complexes: The fundamental role of noise-assisted transport
• Conclusive and arbitrarily perfect quantum state transfer using parallel spin chain channels
• The Propagation of Quantum Information Through a Spin System
• Long-range coherent coupling in a quantum dot array
• Boson-realization model for the vibrational spectra of tetrahedral molecules
• Circuit QED and sudden phase switching in a superconducting qubit array
• Quantum information processing with noisy cluster states
• Simulation of noise-assisted transport via optical cavity networks