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Are absorption and spontaneous or stimulated emission inverse processes? The answer is subtle!
1Department of Electrical and Electronic Engineering, Advanced Technology Institute, University of Surrey, Guildford, GU2 7XH UK.
Absorption and stimulated emission are not precisely inverse processes in phase. This study confirms that absorption and spontaneous emission are truly inverse processes, even in their phase relationship.
Area of Science:
- Quantum optics
- Atomic physics
- Electromagnetism
Background:
- Absorption and stimulated emission are traditionally considered inverse processes governed by the Einstein B coefficient.
- Spontaneous emission is thought to occur with an arbitrary phase relative to an incident field.
- Recent findings suggest a deviation from the conventional understanding of phase relationships in emission and absorption.
Purpose of the Study:
- To rigorously verify the phase relationship between absorption and emission processes.
- To clarify the precise nature of the inverse relationship between absorption and spontaneous emission.
- To investigate the phase dynamics using amplitude-phase diagrams and wave interference.
Main Methods:
- Utilizing amplitude-phase diagrams to visualize and analyze the processes.
- Employing the interference of sine waves to examine phase relationships.
- Analyzing photon number changes during absorption (φ+1 to φ) and emission (φ to φ+1).
Main Results:
- Absorption and emission are confirmed as truly inverse processes, including their phase relationship.
- The study demonstrates that absorption of one photon and spontaneous emission into an empty mode are inverse processes in the amplitude-phase diagram.
- Deviations from the traditional view of phase relations in stimulated emission are highlighted.
Conclusions:
- Absorption and spontaneous emission are precisely inverse processes in both amplitude and phase.
- The findings necessitate a refinement of the understanding of light-matter interactions.
- This work provides a more accurate theoretical framework for quantum optical phenomena.
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