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Updated: Jan 23, 2026

Generation and Coherent Control of Pulsed Quantum Frequency Combs
Published on: June 8, 2018
Deterministic Nonlinear Transformations of Phase Noise in Quantum-Limited Frequency Combs.
A Liehl1, P Sulzer1, D Fehrenbacher1
1Department of Physics and Center for Applied Photonics, University of Konstanz, D-78457 Konstanz, Germany.
Optical phase noise in femtosecond lasers increases during nonlinear frequency conversion. This phase noise, originating from quantum statistics, is amplified by phase locking techniques, matching fundamental comb jitter.
Area of Science:
- Quantum optics
- Laser physics
- Nonlinear optics
Background:
- Femtosecond lasers are crucial for precision measurements.
- Understanding optical phase noise is vital for advanced applications.
- Nonlinear frequency conversion broadens laser spectra but can affect phase noise.
Purpose of the Study:
- To analyze optical phase noise evolution during nonlinear frequency conversion of femtosecond lasers.
- To identify the sources and behavior of phase noise across different conversion stages.
- To investigate the impact of phase locking on optical phase noise.
Main Methods:
- Analysis of optical phase noise in a femtosecond laser system.
- Utilizing supercontinuum generation via four-wave mixing.
- Employing difference frequency generation for passive phase locking.
- Extrapolating phase noise to radio frequencies.
Main Results:
- Intrinsic phase jitter originates from quantum statistics in the mode-locked oscillator.
- Supercontinuum generation shows a noise minimum at the carrier frequency.
- Comb linewidth quadratically increases with anticorrelated spectral wing fluctuations.
- Passive phase locking significantly enhances optical phase noise.
Conclusions:
- Optical phase noise transformation during nonlinear frequency conversion follows the elastic tape model.
- Phase locking elevates phase noise to the level of carrier-envelope phase jitter.
- The study provides insights into deterministic phase noise behavior in femtosecond laser systems.
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