학술논문

Quantifying State Transfer Strength on Graphs with Involution
Document Type
Working Paper
Source
Subject
Quantum Physics
Mathematics - Combinatorics
05C50, 81P45
Language
Abstract
This paper discusses continuous-time quantum walks and asymptotic state transfer in graphs with an involution. By providing quantitative bounds on the eigenvectors of the Hamiltonian, it provides an approach to achieving high-fidelity state transfer by strategically selecting energy potentials based on the maximum degrees of the graphs. The study also involves an analysis of the time necessary for quantum transfer to occur.