mathematics
Article
An Efficient DA-Net Architecture for Lung
Nodule Segmentation
Muazzam Maqsood
1,
*, Sadaf Yasmin
1
, Irfan Mehmood
2
, Maryam Bukhari
1
and Mucheol Kim
3,
*
Citation: Maqsood, M.; Yasmin, S.;
Mehmood, I.; Bukhari, M.; Kim, M.
An Efficient DA-Net Architecture for
Lung Nodule Segmentation.
Mathematics 2021, 9, 1457. https://
doi.org/10.3390/math9131457
Academic Editor: Bo-Hao Chen
Received: 4 May 2021
Accepted: 2 June 2021
Published: 22 June 2021
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4.0/).
1
Department of Computer Science, COMSATS University Islamabad Attock Campus, Attock 43600, Pakistan;
sadaf_yasmin@cuiatk.edu.pk (S.Y.); sp21-rcs-008@cuiatk.edu.pk (M.B.)
2
Centre for Visual Computing, University of Bradford, Bradford BD7 1DP, UK; i.mehmood4@bradford.ac.uk
3
School of Computer Science and Engineering, Chung-Ang University, Seoul 06974, Korea
* Correspondence: muazzam.maqsood@cuiatk.edu.pk (M.M.); mucheol.kim@gmail.com (M.K.)
Abstract: A typical growth of cells inside tissue is normally known as a nodular entity. Lung
nodule segmentation from computed tomography (CT) images becomes crucial for early lung cancer
diagnosis. An issue that pertains to the segmentation of lung nodules is homogenous modular
variants. The resemblance among nodules as well as among neighboring regions is very challenging
to deal with. Here, we propose an end-to-end U-Net-based segmentation framework named DA-Net
for efficient lung nodule segmentation. This method extracts rich features by integrating compactly
and densely linked rich convolutional blocks merged with Atrous convolutions blocks to broaden
the view of filters without dropping loss and coverage data. We first extract the lung’s ROI images
from the whole CT scan slices using standard image processing operations and k-means clustering.
This reduces the search space of the model to only lungs where the nodules are present instead of
the whole CT scan slice. The evaluation of the suggested model was performed through utilizing
the LIDC-IDRI dataset. According to the results, we found that DA-Net showed good performance,
achieving an 81% Dice score value and 71.6% IOU score.
Keywords: lung nodule segmentation; online diagnosis; DA-Net; Atrous convolutions; unsuper-
vised learning
1. Introduction
Statistical data reveal that lung cancer is an incurable disease with a worldwide sur-
vival rate of around 18% for only five years [1]. The nature of this disease requires diagnosis
before time, and proper treatment planning is also necessary for better treatment [2]. Over
time, advancement has been witnessed in computer-aided diagnostic (CAD) systems, but
there have been fewer improvements in CAD systems specifically in terms of lung nodule
detection thus far [3–5]. Due to the complexity of the disease, detection of cancer tends to be
inaccurate, eventually affecting diagnosis and treatment planning. Computed tomography
(CT) plays a vital part in the diagnosis as well as treatment of lung nodule cancer [6].
However, as data are expanding with time, CT images are also rising in quantity. With the
growing number of images, it becomes challenging to move towards manual lung nodule
segmentation procedures. Considering this issue, we require automatic segmentation
procedures, and it is important to move towards this area [7]. The structure and location
of lung nodules make lung nodule detection a difficult problem [8–10]. Lung nodule
detection is very demanding because of the way nodules are structured and situated inside
the pulmonary region. Often, there is an indistinguishable color contrast among lung
nodules and neighboring regions on CT images, which makes it difficult to design a generic
segmentation method. The juxtapleural nodules are distinctively responsible for exhibiting
identical color contrast as of lung wall, and manual approaches provide inaccurate results
in this case. An additional complication is with achieving accurate segmentation of jux-
tavascular nodules since these are directly linked to blood vessels in the lung parenchyma.
Mathematics 2021, 9, 1457. https://doi.org/10.3390/math9131457 https://www.mdpi.com/journal/mathematics