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ONE COMPONET ( or 1-d ) QUANTUM MECHANICS AND A UNIVERSAL LEAKAGE ELIMINATION OPERATOR

发布日期:2018-11-26     作者:物理学院      编辑:丘天     点击:

目:ONE COMPONET ( or 1-d ) QUANTUM MECHANICS AND A UNIVERSAL LEAKAGE ELIMINATION OPERATOR

人:Lian-Ao Wu

报告时间:2018年11月26日下午15:30

报告地点:尊龙凯时中心校区物理楼333报告厅

Abstract

We use a Feshbach P-Q partitioning technique to derive a closed one- component integro-differential equation. The resultant equation properly traces the footprint of the target state in quantum control theory. The physical significance of the derived dynamical equation is illustrated by both general analysis and concrete examples. Leakage from an encoded subspace to the rest of the system space is a particularly serious problem for which leakage elimination operators (LEOs) were introduced. By using the resultant dynamical equation, we show that the effectiveness of LEOs depends on the integral of the pulse sequence in the time domain, which has been missing because of the idealization of pulse sequences. Our results are applied to a three- level system for the nitrogen-vacancy centers under an external magnetic field and are illustrated by the fidelity dynamics of LEO sequences, ranging from regular rectangular pulses, random pulses, and even disordered (noisy) pulses.

About the Speaker:

Ikerbasque Professor in Department of Theoretical Physics and History of Science and Ikerbasque Foundation, The Basque Country University, Spain (October 2008 – present).

Researcher and Research Associate in Center for Quantum Information & Quantum Control, University of Toronto, Canada (October 2000 – October 2008).

Research Fields: Quantum Control, Quantum Information Processing and devices

主办单位:尊龙凯时物理学院

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