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\documentclass{llncs}
%
%\usepackage{makeidx} % allows for indexgeneration
\usepackage{graphicx}
\graphicspath{ {./figures/} }
%
\begin{document}
\title{Automatic Estimation of the Optic Nerve Sheath Diameter from Ultrasound Images}
%
\titlerunning{Automatic Optic Nerve Sheath Diameter Estimation}
% abbreviated title (for running head) also used for the TOC unless \toctitle is used
%
\author{
Samuel Gerber,
Maeliss Jallais,
Stephen Aylward
}
%
\authorrunning{S. Gerber, M. Jallais and S. Aylward} % abbreviated author list (for running head)
%
%%%% list of authors for the TOC (use if author list has to be modified)
%\tocauthor{}
%
\institute{Kitware Inc, Carrboro NC 27510, USA,\\
\email{samuel.gerber@kitware.com}
}
\maketitle % typeset the title of the contribution
\begin{abstract}
We present an algorithm to automatically estimate the diameter of the optic
nerve sheath from ocular ultrasound images. The optic nerve sheath diameter
provides a proxy for measuring intracranial pressure, a life threating
condition frequently associated with head trauma. Early treatment of elevated
intracranial pressures greatly improves outcomes and drastically reduces the
mortality rate. We demonstrate that the proposed algorithm combined with a
portable ultrasound device presents a viable path for early detection of
elevated intracranial pressure in remote locations and without access to
trained medical imaging experts.
\end{abstract}
%
\section{Introduction}
Portable ultrasound technology is well suited for the development of automated
diagnostics systems that enable emergency responders to quickly assess the
severity of a patient's injuries. Such light-weight portable automated systems
can be employed in remote environments in which expert medical imaging
personnel and advanced imaging equipment are not readily available.
This paper considers the application of a point-of-care, computer-assisted
ultrasound system for in-field traumatic brain injury (TBI) assessment via the
detection of increased intracranial pressure. Delayed treatment of increased
intracranial pressure can cause temporary or permanent brain damage or even
long-term coma and death. For example, it has been shown that acute subdural
hematomas in severe TBI patients cause significant increase in intracranial
pressure. Acute subdural hematomas are associated with 90\,\% mortality if
detected and treated more than 4 hours after injury, yet early treatment
reduces the mortality rate to 30\,\%~\cite{Se1981}.
In a clinical setting, a non-invasive approach to measure intracranial pressure is
by ocular ultrasound. From the ocular ultrasound image the physician manually
measures the diameter of optic nerve sheath at a location 3\,mm behind the retina.
Acquiring such images and making these measurements is a challenging and time
consuming task. We propose to automate the process of measuring the diameter of
the optic nerve sheath and integrate it with a portable ultrasound system to
automatically report elevated intracranial pressure without the need of
manually measuring the optic nerve sheath diameter. The ultimate goal is a
system that is easy to use and does not require expert personnel or specific
training to diagnose TBI.
Using ultrasound for estimation of optic nerve sheath diameter is a well
establish approach to diagnose elevated intracranial
pressure~\cite{Ki2008,Ro2011} and various studies have been performed to
establish the optimal threshold for clinical
diagnosis~\cite{Mo2009,Du2011,Ra2011}. However, to the best of our knowledge
this is the first time an algorithm is proposed to automate the estimation
process.
\section{Algorithm}
We propose a two step approach to automate the measurement of the optic nerve
sheath diameter. At a high level, the algorithm proceeds by locating the eye
through registration of an ellipse with the largest dark circle in the image
data. From the ellipse an approximate location of the optic nerve is constructed
and used to fit two bars to the walls of the acoustic shadow behind the optic
nerve. This high-level description leaves out several intermediate image
processing steps, described in detail in Section~\ref{sec:details}, that are
required to achieve good registration results. Figure~\ref{fig:fitted} shows
result of the fitting procedure and illustrates that the proposed algorithm is
applicable to a wide variety of ocular ultrasound images.
\begin{figure}
\centering
\begin{tabular}{ccc}
\includegraphics[height=1.2in]{003-overlay.png} &
\includegraphics[height=1.2in]{009-overlay.png} &
\includegraphics[height=1.2in]{023-overlay.png}
\end{tabular}
\caption{
\label{fig:fitted}
Result of the proposed algorithm on three ocular ultrasound images. The
overlays illustrate the registration results of the algorithm. The blue ellipse
delineates the location of they eye and the red bars are the result of fitting
the boundary of the acoustic shadow induced by the optic nerve sheath.
}
\end{figure}
\subsection{Algorithm Details}
\label{sec:details}
This section describes the individual image processing steps to achieve an
algorithm that performs well on a large variety of images from different types
of probes and differences between subjects.
The first part of the algorithm is locating and estimating the size of the eye.
The liquid of the vitreous body of the eye has a very low acoustic impedance and
appears as black ellipse in B-mode ultrasound images. The boundary of the
vitreous body is frequently clearly delineated through the skin of the closed
eye and the adjacent tissue. However, acoustic shadows, poor probe contact and
collagen floaters cause imperfections in the boundary as well as the interior.
Thus, the proposed eye detection algorithm requires several image processing
steps:
\begin{enumerate}
\item Estimate initial eye center and size:
\begin{enumerate}
\item Gaussian smoothing, binary thresholding, morphological closing and
distance transform.
\item The maximum distance provides the initial radius and the location of
the maximum distance the initial center of the eye.
\end{enumerate}
\item Refine initial estimates:
\begin{enumerate}
\item Distance transform over vertical image strip of width 20 pixels
around the initial eye center location estimate provides an initial
minor ellipse radius.
\item Distance transform over horizontal image strip of width 20 pixels
around the initial eye center location estimate provides an initial major
ellipse radius.
\end{enumerate}
\item Gaussian smoothing and binary thresholding.
\item Create a binary ellipse annulus with the initial estimates of the minor and
minor axis of width $0.2$ times the major axis with center located at the
initial eye center estimate.
\item Register ocular ultrasound (moving image) to ellipse image (fixed image)
under an affine transform with a masked mean squared error metric. The
mask is an ellipse that encompasses the ellipse annulus on the fixed
image. The affine transform is centered on the ellipse center.
\item Refine eye center and major and minor estimates by applying the transform to
the minor and major axis vectors and the center point.
\end{enumerate}
Figure~\ref{fig:algorithm-eye} illustrates the algorithm for locating the
vitreous body of the eye with several intermediate images of the individual
steps.
\begin{figure}
\centering
\begin{tabular}{ccccc}
\includegraphics[height=1.12in]{019.png} &
\includegraphics[height=1.12in]{019-eye-smooth.png} &
\includegraphics[height=1.12in]{019-eye-distance.png} &
\includegraphics[height=1.12in]{019-eye-moving.png} &
\includegraphics[height=1.12in]{019-overlay.png}\\
(a) & (b) & (c) & (d) & (e)
\end{tabular}
\caption{
\label{fig:algorithm-eye}
Intermediate steps to locate and estimate the size of the eye. (a) Input image,
(b) Gaussian smoothing and threshold, (c) distance transform, (d) the ellipse
image generated from the initial eye location and size estimates and (e) the
registered ellipse and optic nerve sheath (from the nerve estimation algorithm)
overlay on the input image.
}
\end{figure}
The location of they eye provides an approximate region for locating the optic
nerve sheath. The optic nerve sheath has a very strong acoustic impedance and
reflects a significant amount of the energy of the ultrasound wave. This
results in an acoustic shadow that appears as a darker tube behind the optic
nerve sheath. We take advantage of this acoustic shadow to estimate the width
the optic nerve. The shadow boundary can exhibit several imperfections and
have strong intensity variations. We propose the following image processing
steps to enhance the shadow boundary before a registration of two parallel
vertical bars to delineate the width of the shadow:
\begin{enumerate}
\item Extract optic nerve region below the eye using the eye location and size estimates
\item Gaussian smoothing.
\item Scaling of intensities per individual rows to alleviate attenuation effects.
\item Compute initial center and width estimates:
\begin{enumerate}
\item Binary threshold, morphological opening and distance transform.
\item The maximal distance and its location provide and initial estimate of the
optic nerve shadow diameter and its location
\end{enumerate}
\item Scale intensities per row and on each side of the initial optic nerve
center estimate independently (Often the left and right boundary exhibit
vastly different intensities).
\item Refine initial center and width estimates:
\begin{enumerate}
\item Binary threshold, morphological opening and distance transform.
\end{enumerate}
\item Use refined initial center and width to create an image with two vertical bars.
\item Register the two vertical bars (fixed image) to the processed image (moving
image) under a similarity transform (rotation, translation and scaling)
with a masked mean squared error metric. The mask is a rectangle that
encompasses the two vertical bars. The similarity transform is centered on
the initial center estimate.
\item Refine width estimates by applying the registration transform to a vector
that spans from the left to the right vertical bar of the fixed image.
\end{enumerate}
\begin{figure}
\centering
\begin{tabular}{cccccc}
\includegraphics[height=0.35in]{019-nerve.png} &
\includegraphics[height=0.35in]{019-nerve-smooth.png} &
\includegraphics[height=0.35in]{019-nerve-distance.png} &
\includegraphics[height=0.35in]{019-nerve-scaled.png} &
\includegraphics[height=0.35in]{019-nerve-thres.png} &
\includegraphics[height=0.35in]{019-nerve-moving.png} \\
(a) & (b) & (c) & (d) & (e) & (f)
\end{tabular}
\caption{
\label{fig:algorithm-nerve}
Intermediate steps to fit the acoustic shadow of the optic nerve sheath. (a)
Optic nerve sheath region extract based on the eye location and size estimates, (b)
Gaussian smoothing and intensity scaling of individual rows, (c) Distance
transform, (d) scaling of rows independently left and right of the initial
center (e) thresholding and (f) vertical bars before registration based on intial
estimates.
}
\end{figure}
\subsection{Interactive Graphical User Interface}
\label{sec:gui}
The proposed algorithm is integrated into a user-friendly interface and
performs for interactive estimation of the optic nerve sheath diameter. The GUI
performs estimates at 4 frames per second, displays the registration results in
near real-time and reports statistics of the estimates as they are acquired.
Depending on the ultrasound probe, the algorithm can be simplified by skipping
the eye estimation step to run at around 20 frames per second. The GUI can be
used to report estimates of the optic nerve sheath diameter in near real time
as an ultrasound probe is swept across the closed eye of a patient.
\begin{figure}
\centering
\includegraphics[width=0.65\linewidth]{gui.jpg}
\caption{
\label{fig:gui}
The GUI collecting estimates on an eye phantom in real time. The GUI is running
on a windows tablet connected to a USB linear array ultrasound probe from
Interson.}
\end{figure}
\section{Evaluation}
We evaluated the performance of the proposed automatic estimator in two ways.
In Section~\ref{sec:manual} a comparison to manual estimates from novices and
medical experts shows that the method has high precision and performs within the
range of expert variability. Section~\ref{sec:groundtruth} evaluates the
automatic estimates using a gelatine eye phantom with known ground truth
diameters and shows that the method is very accurate.
\subsection{Comparison to Manual Estimation}
\label{sec:manual}
For this study 13 volunteers ranging from novices to medical professionals annotated
23 ocular ultrasound images from the internet (in pixel units due to unknown
image spacing units). Two linear regressions of the automatic estimates with
two different parameter settings against the estimates of a medical expert
resulted in an $\mathrm{R}^2$ of 0.82 and 0.91, respectively. Both linear
regressions were statistically significant with a p-value on the order of
machine precision ($2e^{-16}$).
%Figure~\ref{fig:regression} shows a linear regression of the automatic estimated
%diameter from two different parameter settings of the algorithm as compared to a
%medical expert. The automatic estimates had an $\textrm{R}^2$ around 0.91 and
%0.82, respectively.
%\begin{figure}
%\centering
%\includegraphics[width=0.6\linewidth]{linear-fit.pdf}
%\caption{
%\label{fig:regression}
%Linear regression of automatic estimates from two different parameter settings
%against the estimates of a medical expert. The automatic estimates have an
%$\mathrm{R}^2$
%of 0.82 and 0.91, respectively and are statistically significant with a p-value
%on the order of machine precision ($2e^{-16}$).
%}
%\end{figure}
Table~\ref{tab:correlation} contains all pairwise correlations between all
participants of the study as well as two automatic estimates with different
parameter settings.
\begin{table}[!htbp] \centering
\caption{Pairwise Pearson's correlation coefficients between novice (N1 - N10), expert ( E1 - E3 ) and
automatic (A1, A2) estimates.}
\label{tab:correlation}
\resizebox{\textwidth}{!}{
\begin{tabular}{@{\extracolsep{5pt}} l|cccccccccc|ccc|cc}
\\[-2.8ex]
\hline
\hline
\\[-1.8ex]
& N1 & N2 & N3 & N4 & N5 & N6 & N7 & N8 & N9 & N10 & E1 & E2 & E3 & A1 & A2 \\
\hline \\[-1.8ex]
N1 & $1$ & $0.42$ & $0.34$ & $0.29$ & $0.33$ & $0.68$ & $0.32$ & $0.91$ & $0.56$ & $0.29$ & $0.52$ & $0.54$ & $0.36$ & $0.35$ & $0.52$ \\
N2 & $0.42$ & $1$ & $0.83$ & $0.93$ & $0.92$ & $0.85$ & $0.95$ & $0.56$ & $0.83$ & $0.93$ & $0.86$ & $0.91$ & $0.95$ & $0.91$ & $0.89$ \\
N3 & $0.34$ & $0.83$ & $1$ & $0.88$ & $0.92$ & $0.84$ & $0.90$ & $0.45$ & $0.70$ & $0.91$ & $0.80$ & $0.74$ & $0.88$ & $0.83$ & $0.83$ \\
N4 & $0.29$ & $0.93$ & $0.88$ & $1$ & $0.94$ & $0.80$ & $0.96$ & $0.42$ & $0.74$ & $0.97$ & $0.82$ & $0.83$ & $0.94$ & $0.92$ & $0.85$ \\
N5 & $0.33$ & $0.92$ & $0.92$ & $0.94$ & $1$ & $0.83$ & $0.93$ & $0.45$ & $0.72$ & $0.94$ & $0.83$ & $0.82$ & $0.91$ & $0.85$ & $0.85$ \\
N6 & $0.68$ & $0.85$ & $0.84$ & $0.80$ & $0.83$ & $1$ & $0.83$ & $0.75$ & $0.79$ & $0.82$ & $0.83$ & $0.84$ & $0.83$ & $0.83$ & $0.86$ \\
N7 & $0.32$ & $0.95$ & $0.90$ & $0.96$ & $0.93$ & $0.83$ & $1$ & $0.46$ & $0.83$ & $0.95$ & $0.80$ & $0.90$ & $0.97$ & $0.95$ & $0.89$ \\
N8 & $0.91$ & $0.56$ & $0.45$ & $0.42$ & $0.45$ & $0.75$ & $0.46$ & $1$ & $0.60$ & $0.45$ & $0.60$ & $0.66$ & $0.51$ & $0.51$ & $0.63$ \\
N9 & $0.56$ & $0.83$ & $0.70$ & $0.74$ & $0.72$ & $0.79$ & $0.83$ & $0.60$ & $1$ & $0.73$ & $0.82$ & $0.88$ & $0.82$ & $0.74$ & $0.78$ \\
N10 & $0.29$ & $0.93$ & $0.91$ & $0.97$ & $0.94$ & $0.82$ & $0.95$ & $0.45$ & $0.73$ & $1$ & $0.85$ & $0.80$ & $0.94$ & $0.91$ & $0.84$ \\
E1 & $0.52$ & $0.86$ & $0.80$ & $0.82$ & $0.83$ & $0.83$ & $0.80$ & $0.60$ & $0.82$ & $0.85$ & $1$ & $0.71$ & $0.82$ & $0.72$ & $0.77$ \\
E2 & $0.54$ & $0.91$ & $0.74$ & $0.83$ & $0.82$ & $0.84$ & $0.90$ & $0.66$ & $0.88$ & $0.80$ & $0.71$ & $1$ & $0.90$ & $0.88$ & $0.87$ \\
E3 & $0.36$ & $0.95$ & $0.88$ & $0.94$ & $0.91$ & $0.83$ & $0.97$ & $0.51$ & $0.82$ & $0.94$ & $0.82$ & $0.90$ & $1$ & $0.95$ & $0.90$ \\
A1 & $0.35$ & $0.91$ & $0.83$ & $0.92$ & $0.85$ & $0.83$ & $0.95$ & $0.51$ & $0.74$ & $0.91$ & $0.72$ & $0.88$ & $0.95$ & $1$ & $0.92$ \\
A2 & $0.52$ & $0.89$ & $0.83$ & $0.85$ & $0.85$ & $0.86$ & $0.89$ & $0.63$ & $0.78$ & $0.84$ & $0.77$ & $0.87$ & $0.90$ & $0.92$ & $1$ \\
\hline
\end{tabular}
}
\end{table}
Table~\ref{tab:intercorrelation} provides a summary of the pairwise
correlations and reports the intra-and inter-correlation between novice, expert
and automatic estimates. The estimates from the novice N1 were far off from any
of the other novices and was excluded from the results reported in
Tabel~\ref{tab:intercorrelation}. The automatic estimates are more strongly
correlated (0.85) to the medical expert than the correlation within the group
of medical experts (0.81).The correlation among experts matches results of
previous studies~\cite{Ze2014,Jo2016}. Thus, the proposed automatic estimator
performs on par or even better than the medical experts.
\begin{table}[!htbp]
\centering
\caption{Inter- and intra-correlations (mean Pearson correlation coefficients)
among novice (excluding N1), expert and automated estimates.}
\label{tab:intercorrelation}
\begin{tabular}{@{\extracolsep{5pt}} l|ccc}
\\[-2.8ex]
\hline
\hline
\\[-1.8ex]
& Novice & Expert & Automatic \\
\hline \\[-1.8ex]
Novice & 0.78 & 0.83 & 0.82 \\
Expert & 0.83 & 0.81 & 0.85 \\
Automatic & 0.82 & 0.85 & 0.92 \\
\hline
\end{tabular}
\end{table}
\subsection{Gel Phantom Study}
\label{sec:groundtruth}
This evaluation is based on an eye phantom using 3D-printed “optic nerves”
(plastic discs) of known diameter embedded under gelatine orbs as described in
detail in~\cite{Ze2014}. The eye phantom produces ultrasound images that closely
resemble clinical ocular ultrasound images.
\begin{figure}
\centering
\includegraphics[width=0.6\linewidth]{phantom.jpg}
\caption{
\label{fig:phantom}
Gelatine phantom for acquiring ultrasound images with know ground truth optic
nerve sheath diameters.
}
\end{figure}
The goal of this evaluation is to check if an accurate estimate of the optic
nerve is possible with the proposed algorithm. We imaged the phantom using the
graphical user interface described in Section~\ref{sec:gui} connected to an
Interson linear array probe with 127 transducer elements and a pixel resolution of
0.8\,mm. A novice (non-medical imaging expert) used the graphical
user-interface, which shows B-mode images in real-time, to first locate the
optic nerve. Once the probe was positioned to deliver a good image of the optic
nerve, as judged by the novice user, the automatic estimation process was
started and run interactively for about 10 seconds. This resulted in
approximately 40 to 50 optic nerve sheath diameter estimates.
Table~\ref{tab:phantom} shows that, in this controlled setting, the means of the
automatic estimates are within less than +/- 5\,mm and a relatively tight
distribution of estimates around the ground truth diameter.
\begin{table}[bht]
\centering
\caption{
Automatic estimation results on eye phantom.
}
\label{tab:phantom}
\begin{tabular}{l|cc|ccc}
\\[-2.8ex]
\hline
\hline
\\[-1.8ex]
Disc Size & Mean & Std. Deviation & Low.Quartile & Median & Up. Quartile \\
\hline
7mm & 7mm & 1mm & 6.4mm & 6.9mm & 7.7mm \\
6mm & 6.1mm & 1mm & 5.8mm & 6.4mm & 6.6mm \\
5mm & 5.1mm & 1.4mm & 4.4mm & 4.9mm & 5.7mm \\
4mm & 4.4mm & 0.6mm & 4.2mm & 4.3mm & 4.5mm \\
3mm & 3.4mm & 1.1mm & 2.9mm & 3.2mm & 3.5mm \\
\hline
\end{tabular}
\end{table}
A study on intra-operator variations of manual estimates on the same type of
phantom, but with higher resolution ultrasound probes, reports an average bias
of 0.33\,mm and standard deviations of 0.64\,mm of the
measurements~\cite{Jo2016}.
\section{Conclusion}
The results presented indicate that the algorithm performs well in a controlled
setting. A retrospective analysis of clinical images indicates that our system
performs similar to an expert, and a phantom study using 3D printed optic
nerves of known diameter suggests that our system is accurate.
The next step is to automatically identify high quality images as a probe is
swept over the eye. This will eliminate the need for the operator to view,
interpret, or make measurements on an ultrasound image when using it to assess
a dilated optic nerve sheath. Ultimately, we aim for a system that can be used
by novice operators with minimal ultrasound experience. The system will report
when a sufficient image has been acquired, and it will automatically determine
if the diameter of the optic nerve is greater than 5mm, thereby indicating
increased intracranial pressure associated with mild or more severe
TBI~\cite{Ma2015}.
The long term goal is to develop a lightweight portable ultrasound
system that, in addition to automated diagnosis of TBI, includes automatic
diagnosis tools for pneumothorax (detached lung) and internal bleeding.
%
% ---- Bibliography ----
%
\begin{thebibliography}{}
%
\bibitem[Du2011]{Du2011}
Dubourg, Julie, et al.
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\end{document}