Andreas Reichert1 and Michael Bock1
1Department of Radiology, Medical Physics, Medical Center – University of Freiburg, Faculty of Medicine, University of Freiburg, Freiburg, Germany
Synopsis
The
phase-only cross correlation (POCC) algorithm can be used to accurately detect the
orientation of a passive needle guide in needle interventions. A POCC sequence
continuously visualizes the planned needle pathway during needle guide movement.
The insertion of a needle into the needle guide, however, degrades the POCC
detection because of susceptibility artifacts. In this work, susceptibility artifacts
of a needle are measured and simulated, and a potential integration integrated
into the POCC algorithm is evaluated.
Introduction
MR-guided
interventions in closed bore MR systems benefit from interactive guidance
during the procedure1. In percutaneous interventions
with needles, often a cylindrical MR-visible marker with a central opening2 is used which
delineates the desired needle pathway to facilitate the slice positioning. The needle
guide can be further attached to an assistance system3 to increase
targeting accuracy. Using a dedicated phase-only cross correlation (POCC) pulse
sequence, the motion of the needle guide is then followed in real-time to assist
during the targeting procedure4–8. The POCC sequence continuously
re-aligns a targeting image parallel to the long axis of the needle guide, so
that the needle pathway can be projected on the image. Therefore, the needle
guide cross section is imaged in two tracking images, and the ring-like guide is
detected automatically with a POCC template matching algorithm. In this
algorithm, a synthetic reference image of an ideal needle guide cross section
is precomputed.
For a reliable
detection of the needle guide the POCC algorithm requires that the image of the
cross-section is free of artifacts. The insertion of a needle into the guide,
however, causes image distortions because of susceptibility artifacts9–11. Thus, in current
clinical applications, targeting is performed without the needle.
To overcome
this critical limitation, in this work, susceptibility artifacts of a needle
are measured and simulated, so that they can later be integrated into the POCC algorithm
to improve the template matching and the needle tracking.Methods
Needle artifact measurements
were performed on a 1.5T clinical MRI system (Symphony, Siemens, Erlangen,
Germany). For signal reception the system’s integrated spine array was used. A
passive needle guide (inner diameter: 2.5mm, outer diameter: 6.5mm) filled with
a contrast agent solution (Magnevist®/H2O: 1/200, Bayer Schering
Pharma AG, Berlin, Germany) was placed approximately at the magnet isocenter. A
commercially available biopsy canula (BIM 16/15, Innovative Tomography Products
GmbH, Bochum, Germany; material: Nitinol, outer diameter: 16G = 1.6mm, length:
15mm) was inserted into the passive needle guide (Fig. 1). First, the needle
guide with the needle was oriented perpendicular to the main magnetic field $$$B_0$$$
(i.e., $$$ϑ_{B_0} = 90°$$$ in Fig. 2). A slice was oriented perpendicular
to the needle and images were acquired with a gradient echo sequence (TR=10 ms,
flip angle=25°, field of view = 120mm2, matrix=256x256, bandwidth=434Hz/px, slice thickness
= 10mm) for different echo times (TE = 3.5, 4.0,…, 6.0ms, Fig. 3a). Subsequently,
the in-plane orientation of the readout direction ($$$ϑ_{FE}$$$ in Fig. 2) was varied in 15° steps for TE=5ms
(Fig. 3b). Lastly, the orientation of the needle guide with respect to the $$$B_0$$$ ($$$ϑ_{B_0}$$$ in Fig. 2) was varied in steps of 15°, and
images were again acquired perpendicular to the guide’s long axis for TE=3.5ms and TE=5.5ms (Fig. 4).
Artifact simulations
were performed with MATLAB (R2020b, MathWorks, Natick/MA). Magnetic field shifts
produced by the needle were calculated analytically assuming an infinitely long Nitinol cylinder10 (susceptibility
χ=300ppm) inside a passive needle guide filled
with water (χ=-9ppm) and surrounded by air (χ=0.36ppm). The MR signal in the needle guide was simulated with the corresponding measurement
parameters over an isochromat grid with size NIso = 5 assuming a
steady-state condition12 (second row Fig. 2 -
4).
The POCC $$POCC(x,y) = \frac{I(x,y)}{||I(x,y)||}\ast\frac{M(x,y)}{||M(x,y)||}$$ was calculated for
each measured image $$$I(x,y)$$$ with an ideal, i.e. an undistorted image of
the needle guide cross-section $$$M_\mathrm{Ideal}(x,y)$$$, and with the simulated images $$$M_\mathrm{Simu}(x,y)$$$ with susceptibility artifacts. To compare
different POCC calculations, the value of the maximum of the POCC was
determined for all parameter settings (Fig. 5).Results
All susceptibility artifacts
of the needle could be successfully reproduced in the simulations. The
simulations show a good resemblance with measured images for all TEs, readout
directions and orientations of the needle against $$$B_0$$$. As expected, the POCC maximum values calculated with
the simulated images are higher when susceptibility artifacts are considered,
as the simulated images better resemble with the measured cross sections and thus
allow for a more robust detection of the needle guide. The average time needed
for each simulation was 2.3 second.Discussion & Conclusion
The experiments
demonstrate that simulations of needle artifacts could be successfully
integrated into the POCC template matching algorithm. The time needed for the
simulations suggest that with some further optimization the artifact images
could be calculated in the real-time image reconstruction framework of the MRI which
would allow detecting the needle guide even with an inserted needle.
Integration of a radial acquisition scheme for needle detection could further
reduce the acquisition time needed13. Monitoring of the needle insertion
and tracking of the needle tip in the targeting images could be performed with
dedicated sequences13,14 or with spin echo based
sequences that are less prone to needle artifacts.Acknowledgements
This work was supported in parts by a grant from the German Federal
Ministry for Economic Affairs and Energy (BMWi) under the grant program
“Zentrales Innovationsprogramm Mittelstand (ZIM),” grant number
ZF4535603BA9, as part of the IraSME funding “E‐GantryMate.”
The authors thank
Michael Vogele (Interventional Systems, Kitzbuehel, Austria) for providing the
passive needle guide and Werner Henke (Innovative Tomography Products GmbH,
Bochum, Germany) for providing the biopsy canula.References
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