Measuring the geometric component of the transition probability in a two-level system

We describe the measurement of a component of the nonadiabatic transition probability in a two-level system that depends only on the path through parameter space followed by the Hamiltonian, and not on how fast the path is traversed (M. V. Berry, Proc. R. Soc. London 430, 405 (1990)). We performed t...

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Veröffentlicht in:Physical review. A, Atomic, molecular, and optical physics Atomic, molecular, and optical physics, 1991-04, Vol.43 (7), p.3232-3240
Hauptverfasser: ZWANZIGER, J. W, RUCKER, S. P, CHINGAS, G. C
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container_title Physical review. A, Atomic, molecular, and optical physics
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creator ZWANZIGER, J. W
RUCKER, S. P
CHINGAS, G. C
description We describe the measurement of a component of the nonadiabatic transition probability in a two-level system that depends only on the path through parameter space followed by the Hamiltonian, and not on how fast the path is traversed (M. V. Berry, Proc. R. Soc. London 430, 405 (1990)). We performed the measurement by sweeping a radio-frequency field through the Zeeman resonance of carbon-13 in a static magnetic field and measuring the transition probability {ital P} at the end of each sweep. We found that, for appropriately chosen radio-frequency sweep forms, a factor of {ital P} is independent of the duration of the sweep, in accordance with the theory of Berry.
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source American Physical Society Journals
subjects 640302 - Atomic, Molecular & Chemical Physics- Atomic & Molecular Properties & Theory
ATOMIC AND MOLECULAR PHYSICS
ATOMS
CARBON
Classical and quantum physics: mechanics and fields
ELECTROMAGNETIC RADIATION
ELEMENTS
ENERGY-LEVEL TRANSITIONS
Exact sciences and technology
LANDAU-ZENER FORMULA
MICROWAVE RADIATION
NONMETALS
Physics
RADIATIONS
ZEEMAN EFFECT
title Measuring the geometric component of the transition probability in a two-level system
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