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Modal decomposition of fiber modes based on direct far-field measurements at two different distances with a
Optics Express
|July 16, 2021
Summary
We developed a new method for modal decomposition of composite beams using far-field measurements and optimization. This technique accurately reconstructs beam properties, achieving high precision in both numerical and experimental settings.
Area of Science:
- Optics and Photonics
- Fiber Optics Engineering
- Computational Physics
Background:
- Modal decomposition is crucial for understanding and controlling light propagation in optical fibers.
- Large-mode-area fibers offer advantages in power handling but present challenges in modal analysis.
- Existing methods for modal decomposition can be complex or lack precision.
Purpose of the Study:
- To present a novel and effective method for modal decomposition of composite beams in large-mode-area fibers.
- To achieve accurate modal decomposition using direct far-field pattern measurements.
- To validate the proposed method through numerical simulations and experimental verification.
Main Methods:
- Utilized direct far-field pattern measurements for modal decomposition.
- Employed finite-number bases of Hermite Gaussian modes for reconstructing far-field patterns.
- Applied a stochastic parallel gradient descent (SPGD)-based multi-variable optimization algorithm with the D4σ technique.
- Compensated for centroid mismatch between measured and reconstructed beams.
- Measured beam intensity profiles at two distinct distances to ensure solution uniqueness.
Main Results:
- Successfully demonstrated modal decomposition with high accuracy.
- Achieved fractional error tolerance below 1 × 10-7 in numerical simulations.
- Attained fractional error tolerance below 3.5 × 10-3 in experimental demonstrations.
- Confirmed that the method maintains high accuracy even for measurements at farther distances.
Conclusions:
- The proposed method provides a unique and reliable approach for modal decomposition of composite beams.
- The technique is feasible and effective for both numerical and experimental applications.
- The method's accuracy is robust and can be maintained over extended measurement distances.

