Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Journal of Experimental and Theoretical Physics

Two-level system in a sinusoidal electric field

N. E. Nevesskiǐ

Published May 1, 1978• 0 citations
OpenAlex

Related papers

Two-level system in a sinusoidal field

Namita Gupta

Physics Letters A•Nov 1, 1972•8 citations

Time dependence of a two-level system in a sinusoidal field

J.V. Moloney, M. K. Ali, William J. Meath

Physics Letters A•Sep 1, 1974•9 citations

Two-level atom in arbitrarily strong sinusoidal field

A. Muriel

Physics Letters A•Jul 1, 1972•6 citations

Transient interaction of two electric fields with a three-level system (A)

Shekhar Guha, Martin A. Gundersen

Journal of the Optical Society of America A•Jan 1, 1983•0 citations

Dynamics of driven two-level systems with permanent dipole moments: an optical realization

Stefano Longhi

It is theoretically shown that the tunnelling dynamics of light between two sinusoidally curved coupled optical waveguides of different sizes exactly mimics the population dynamics of a two-level system with nonzero diagonal dipole matrix elements subjected to an applied sinusoidal electric field, thus realizing an optical analogue of a two-level dipolar molecule in an external ac field. Some characteristic dynamical features, including multi-photon transitions, sinusoidal population oscillations built up in a series of stair steps or square-wave population oscillations, are reproduced in the optical waveguide system. Design parameters for their observation are given with reference to lithium-niobate optical waveguides.

Journal of Physics B Atomic Molecular and Optical Physics•Apr 5, 2006•12 citations

On the effects of diagonal dipole matrix elements in multi-photon resonance profiles using two-level systems as models

William J. Meath, Edwin Albert Power

Solutions of the time-dependent Schrödinger equation, in the semi-classical electric dipole approximation, are developed for the interaction of a two-level system, possessing both transition and diagonal dipole matrix elements, with applied static and sinusoidal electric fields. Exact solutions can only be obtained subject to conditions involving the orientations and strengths of the applied fields. These, and perturbative extensions, are used to discuss some of the features of multi-photon processes that depend on the existence of non-zero diagonal dipole matrix elements. Some of the results apply, in the limit of vanishing permanent moments, to the atomic two-level problem.

Molecular Physics•Feb 20, 1984•59 citations
It is theoretically shown that the tunnelling dynamics of light between two sinusoidally curved coupled optical waveguides of different sizes exactly mimics the population dynamics of a two-level system with nonzero diagonal dipole matrix elements subjected to an applied sinusoidal electric field, thus realizing an optical analogue of a two-level dipolar molecule in an external ac field. Some characteristic dynamical features, including multi-photon transitions, sinusoidal population oscillations built up in a series of stair steps or square-wave population oscillations, are reproduced in the optical waveguide system. Design parameters for their observation are given with reference to lithium-niobate optical waveguides.
Solutions of the time-dependent Schrödinger equation, in the semi-classical electric dipole approximation, are developed for the interaction of a two-level system, possessing both transition and diagonal dipole matrix elements, with applied static and sinusoidal electric fields. Exact solutions can only be obtained subject to conditions involving the orientations and strengths of the applied fields. These, and perturbative extensions, are used to discuss some of the features of multi-photon processes that depend on the existence of non-zero diagonal dipole matrix elements. Some of the results apply, in the limit of vanishing permanent moments, to the atomic two-level problem.