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Updated: Oct 19, 2025

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Published on: May 30, 2014
Artefact-removal algorithms for Fourier domain quantum optical coherence tomography
Sylwia M Kolenderska1, Maciej Szkulmowski2
1The Dodd-Walls Centre for Photonic and Quantum Technologies, Department of Physics, University of Auckland, Auckland, 1010, New Zealand. skol745@aucklanduni.ac.nz.
New algorithms remove artifacts in Fourier-domain Quantum Optical Coherence Tomography (Fd-Q-OCT) imaging. This breakthrough enhances structural information retrieval for multilayered objects, overcoming a key limitation of Q-OCT technology.
Area of Science:
- Quantum optics
- Biomedical imaging
- Signal processing
Background:
- Quantum Optical Coherence Tomography (Q-OCT) offers enhanced axial resolution and dispersion immunity compared to traditional OCT.
- A significant drawback of Q-OCT is the presence of artifacts that obscure structural information, particularly in multilayered samples.
- Existing artifact removal methods are effective for Time-domain Q-OCT but not for Fourier-domain Q-OCT (Fd-Q-OCT).
Purpose of the Study:
- To develop and present novel algorithms for artifact removal in Fd-Q-OCT.
- To process the joint spectrum data from Fd-Q-OCT to generate artifact-free A-scans.
- To address the lack of artifact removal schemes for Fd-Q-OCT.
Main Methods:
- Development of two distinct algorithms designed to process Fd-Q-OCT joint spectrum data.
- Theoretical analysis of the proposed algorithms' underlying principles.
- Validation of algorithm performance using computer-generated datasets.
Main Results:
- Successful generation of artifact-free A-scans from Fd-Q-OCT joint spectrum data using the proposed algorithms.
- Demonstration of the algorithms' capability to overcome the artifact issue in Fd-Q-OCT.
- Analysis of algorithm performance and limitations based on simulated data.
Conclusions:
- The proposed algorithms effectively remove artifacts in Fd-Q-OCT, enabling clearer structural imaging.
- These methods provide a significant advancement for Fd-Q-OCT, enhancing its practical applicability.
- Further discussion addresses the limitations of these algorithms in relation to experimental systems and sample characteristics.
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