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Objective
In this project we
are going to develop a common-path OCT system with
self-adaptive tracking probe which will be used in
endoscopic imaging and interventional ophthalmic
microsurgery.
Introduction
Optical coherence tomography (OCT) is a noninvasive
cross-sectional biomedical imaging modality with ultra-high
resolution of a few micrometers [1]. However, current OCT
systems generally suffer from very limited imaging depth
range of only 1~3mm, which restricts its clinical
applications when the sample surface variance is larger than
the imaging depth range [1-2]. One very efficient way to
solve this problem is to use adaptive ranging to detect the
sample surface and then feed the information back to adjust
the coherence gate and range on the reference arm [2-3]. For
a common-path OCT system, the reference and sample signals
share the same path [4] so that the reference offset can be
changed directly by adjusting the distance between the fiber
probe and the sample surface. In this work, we present a new
method for surface recognition and feedback control based on
an all-fiber common-path Fourier-domain OCT system (CP-FDOCT)
with an improved surface location algorithm compared to the
previous works in reference [2] and [3]. In our system, each
A-scan (axial) data is analyzed in real-time with an
edge-searching algorithm to recognize the sample surface,
and then the surface position feeds back into the system to
keep a fixed distance between the probe tip and the surface.
Thereby the probe tracks the sample surface variance and the
effective imaging depth can be largely extended up to the
probe’s free-moving range.
Experiment
A schematic of the experimental set-up is shown in Fig. 1(a)
where an SLED (EXS8410-2413) with 840nm central wavelength
and ~40nm spectral FWHM is used as the light source, which
gives a theoretical in-air resolution of ~8μm. C is a 50/50
coupler and only one branch on the right side is used as the
common path for signal and reference. A right-angle cleaved
fiber probe P is maintained on a controllable 3-D moving
stage M, with A-scan (axial) in X direction and B-scan
(lateral) in Y direction. The reference signal comes from
the Fresnel reflection at the fiber probe end, and the
sample signal and the reference are received by H, a high
speed spectrometer (Ocean Optics HR-4000) with a CCD
detector array with 3648 pixels and 699nm~891nm range. The
A-scan signals are processed by the computer which then
sends the control signal to M through GPIB interface.
Fig. 1 Self-adaptive CP-FDOCT system: (a)
Experimental setup; (b) System flowchart;
Fig. 1(b) shows the system flowchart. The probe is required
to keep a fixed distance D from the sample surface, and in
the experiment we set D=200μm. After each A-scan, the signal
collected through H is processed by the computer with the
edge-searching algorithm, which finds the position of the
first non-noise peak. The real distance from the probe end
and the sample surface is determined to be d. The new probe
position is thus given by x’=x-D+d, and then the computer
sent corresponding controlling command to M to adjust the
probe axial position before the next A-scan. In this way the
probe can keep the distance D by tracking the surface
variance of the sample. The probe position for each A-scan
is saved and used to reconstruct the correct image from raw
data after a complete B-scan.
Results
Using a phantom sample with 8-layers of highly curved
surfaces, we first obtained a B-scan 2-D image by
conventional fixed-reference method, shown as Fig. 2(a). The
lateral scanning range is 2mm with a 5μm step size. The red
arrows indicate the motion of the probe as well as its
position. As one can see from the left part of Fig. 2(a),
the CP-FDOCT has an effective working depth ~1mm and the
layer structure on the “hill top” is very clear within this
range. However, as expected due to the limited depth
scanning range, the OCT image fades away as the probe is
moved away from the top. Fig. 2(b) shows an improved image
using the self-adaptive-reference method. As shown by the
red arrows, the probe follows the falling of the surface as
it obtains A-scans. The moving trace of probe is recorded
and overlapped on Fig. 2(b) in red line, and the trace is
consistent with the surface profile. By using the feedback
control the probe is able to track the sample surface
variance and the effective imaging depth was largely
extended to the probe’s free-moving range. The surface
location algorithm in reference [2] and [3] is based on the
first and second moment calculation of the A-scan data,
which depends much on the gain factor distribution inside
the sample and cannot get the accurate surface position.
Compared to moment calculation, edge-searching method gives
much more accurate surface location and thus better for
clinic applications such as interventional ophthalmic
microsurgery.
Fig. 2 OCT Images of a phantom sample:
(a) Fixed-reference; (b) Self-adaptive-reference;
Conclusions
We demonstrated a self-adaptive CP-FDOCT system with
real-time surface recognition and feedback control. The
scanning probe tracks the sample surface variance and
the effective imaging depth was largely extended to the
probe’s free-moving range. The system accurately
measures the location of the sample surface and tracks
the surface. This can be a useful feature for many
clinic applications such as interventional ophthalmic
microsurgery.
References
[1] A. Low, G. Tearney, B. Bouma, and I. Jang,
“Technology insight: optical coherence
tomography—current status and future development,” Nat.
Clin. Pract. Cardiovasc Med. 3, 154-162 (2006).
[2] N. Iftimia, B. Bouma, J. Boer, B. Park, B. Cense and
G. Tearney, “Adaptive ranging for optical coherence
tomography,” Opt. Express 12, 4025-4034 (2004).
[3] G. Maguluri, M. Mujat, B. Park, K. Kim, W. Sun, N.
Iftimia, R. Ferguson, D. Hammer, T. Chen and J. Boer,
“Three dimensional tracking for volumetric
spectral-domain optical coherence tomography,” Opt.
Express 15, 16808-16817 (2007).
[4] U. Sharma, N. M. Fried and Jin U. Kang, All-fiber
common-path optical coherence tomography: sensitivity
optimization and system analysis,” IEEE Select. J. of
Quant. Electron. 11, 799-805 (2005).
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