Image Sequence Segmentation Combining Global Labeling
and Local Relabeling and its Application to Materials Science
Images
Jarrell W. Waggoner
a
, Jeff Simmons
b
, and Song Wang
a
a
University of South Carolina, Columbia, SC 29208, USA;
b
Materials and Manufacturing Directorate, Air Force Research Labs, Dayton, OH 45433, USA
ABSTRACT
Accurately segmenting a series of 2D serial-sectioned images for multiple, contiguous 3D structures has important
applications in medical image processing, video sequence analysis, and materials science image segmentation.
While 2D structure topology is largely consistent across consecutive serial sections, it may vary locally because
a 3D structure of interest may not span the entire 2D sequence. In this paper, we develop a new approach to
address this challenging problem by considering both the global consistency and possible local inconsistency of the
2D structural topology. In this approach, we repeatedly propagate a 2D segmentation from one slice to another,
and we formulate each step of this propagation as an optimal labeling problem that can be efficiently solved
using the graph-cut algorithm. Specifically, we divide the optimal labeling into two steps: a global labeling that
enforces topology consistency, and a local labeling that identifies possible topology inconsistency. We justify the
effectiveness of the proposed approach by using it to segment a sequence of serial-section microscopic images of an
alloy widely used in material sciences and compare its performance against several existing image segmentation
methods.
Keywords: Segmentation, Materials, Propagation, Topology Constraints, Local and Global
1. INTRODUCTION
Images of 3D structures made up of multiple 2D slices play an important role in a myriad of fields, including
video analysis and compression,
1
medical imaging,
2
and civil and industrial materials science.
3
Everything
from tomographic sequences and 3D structure volumes to medical CT/MRI and video sequences make up this
vast array of serial-sectioned data, which form a collectively challenging set of problems for image segmentation.
While significant research has been made on many of these problems, one basic issue has not been specifically and
systematically addressed: how to model and identify both 2D topology consistency and possible inconsistency
across slices in image sequence segmentation. In this paper, we address this issue by developing an image sequence
segmentation method, which propagates a 2D segmentation sequentially from one slice to another.
As illustrated in Fig. 1, the 3D structure of interest is made up of multiple contiguous substructures, and the
2D topology
4, 5
consistency is reflected by the fact that nearby series sections show similar substructures (e.g.,
s
1
↔ s
2
). However, inconsistency may be introduced when the series section moves into a new substructure
or moves out of an existing substructure (e.g., s
2
↔ s
3
, and s
3
↔ s
4
). The segmentation of such structures
becomes a very challenging problem when the number of substructures is large and such 2D topology changes
are not known. This is a common phenomenon in many fields, such as segmenting cells in medical imaging,
grain structures in materials science, and crowd scenes in video surveillance. Some previous work employs direct
3D segmentation instead of segmenting 2D slices sequentially; however, direct 3D segmentation may not work
when there is large intensity and contrast changes across these slices
6
and/or inter-slice resolution is much lower
than the intra-slice resolution.
7
The method proposed in this paper specificially focuses on segmenting images
with a large number of contiguous substructures.
Further author information: (Send correspondence to J.W.W.)
J.W.W.: E-mail: waggonej@email.sc.edu, Telephone: 847-261-4747
J.S.: E-mail: jeff.simmons@wpafb.af.mil
S.W.: E-mail: songwang@cec.sc.edu, Telephone: 803-777-2487
Computational Imaging X, edited by Charles A. Bouman, Ilya Pollak,
Patrick J. Wolfe, Proc. of SPIE-IS&T Electronic Imaging, SPIE Vol. 8296, 829606
© 2012 SPIE-IS&T · CCC code: 0277-786X/12/$18 · doi: 10.1117/12.906471
SPIE-IS&T/ Vol. 8296 829606-1
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