Shortcuts to adiabaticity: Fast-forward approach

E. Torrontegui; S. Martínez-Garaot; A. Ruschhaupt; J. G. Muga

doi:10.1103/PhysRevA.86.013601

Shortcuts to adiabaticity: Fast-forward approach

E. Torrontegui
, S. Martínez-Garaot
, A. Ruschhaupt
, J. G. Muga

University of the Basque Country
Leibniz University Hannover
Shanghai University

Research output: Contribution to journal › Article › peer-review

Abstract

The "fast-forward"approach by Masuda and Nakamura generates driving potentials to accelerate slow quantum adiabatic dynamics. First we present a streamlined version of the formalism that produces the main results in a few steps. Then we show the connection between this approach and inverse engineering based on Lewis-Riesenfeld invariants. We identify in this manner applications in which the engineered potential does not depend on the initial state. Finally we discuss more general applications exemplified by wave splitting processes.

Original language	English
Article number	013601
Journal	Physical Review A - Atomic, Molecular, and Optical Physics
Volume	86
Issue number	1
DOIs	https://doi.org/10.1103/PhysRevA.86.013601
Publication status	Published - 3 Jul 2012
Externally published	Yes

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10.1103/PhysRevA.86.013601

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N2 - The "fast-forward"approach by Masuda and Nakamura generates driving potentials to accelerate slow quantum adiabatic dynamics. First we present a streamlined version of the formalism that produces the main results in a few steps. Then we show the connection between this approach and inverse engineering based on Lewis-Riesenfeld invariants. We identify in this manner applications in which the engineered potential does not depend on the initial state. Finally we discuss more general applications exemplified by wave splitting processes.

AB - The "fast-forward"approach by Masuda and Nakamura generates driving potentials to accelerate slow quantum adiabatic dynamics. First we present a streamlined version of the formalism that produces the main results in a few steps. Then we show the connection between this approach and inverse engineering based on Lewis-Riesenfeld invariants. We identify in this manner applications in which the engineered potential does not depend on the initial state. Finally we discuss more general applications exemplified by wave splitting processes.

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Shortcuts to adiabaticity: Fast-forward approach

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