Analytic solution and pulse area theorem for three-level atoms
arXiv:1704.02398 · doi:10.1103/PhysRevA.92.063815
Abstract
We report an analytic solution for a three-level atom driven by arbitrary time-dependent electromagnetic pulses. In particular, we consider far-detuned driving pulses and show an excellent match between our analytic result and the numerical simulations. We use our solution to derive a pulse area theorem for three--level and systems without making the rotating wave approximation. Formulated as an energy conservation law, this pulse area theorem provides a simple picture for a pulse propagation through a three--level media.
References in corpus (7)
- Dark-State Polaritons in Electromagnetically Induced Transparency
- The Magnus expansion and some of its applications
- Analytically solvable driven time-dependent two-level quantum systems
- Double Bragg diffraction: A tool for atom optics
- Matched Pulse Propagation in a Three-Level System
- Coherent Excitation of a Two-Level Atom driven by a far off-resonant Classical Field: Analytical Solutions
- Theory of slow-light solitons
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- Photon echoes in optically dense media
- Vector-soliton storage and three-pulse-area theorem
- Area theorem in a ring laser cavity
- Anomalous Rabi oscillations in multilevel quantum systems
- Magnus expansion method for two-level atom interacting with few-cycle pulse
- Area theorem for surface plasmons interacting with resonant atoms