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Cube-Cut: Vertebral Body Segmentation in MRI-Data through Cubic-Shaped Divergences
by
Schwarzenberg, Robert
, Nimsky, Christopher
, Freisleben, Bernd
, Egger, Jan
in
Algorithms
/ Anatomy, Cross-Sectional - methods
/ Biology and Life Sciences
/ Boundaries
/ Care and treatment
/ Computer and Information Sciences
/ Computer science
/ Diagnosis
/ Engineering and Technology
/ Graph theory
/ Humans
/ Image acquisition
/ Image Interpretation, Computer-Assisted - methods
/ Image processing
/ Image segmentation
/ Imaging, Three-Dimensional - methods
/ International conferences
/ Magnetic resonance
/ Magnetic resonance imaging
/ Magnetic Resonance Imaging - methods
/ Mathematical analysis
/ Mathematics
/ Medical imaging
/ Medicine and Health Sciences
/ Morphology
/ Neurosurgery
/ NMR
/ Nodes
/ Nuclear magnetic resonance
/ Organ Size
/ Pattern recognition
/ Physical Sciences
/ Prostate
/ Quantitative analysis
/ Registration
/ Run time (computers)
/ Segmentation
/ Set theory
/ Smoothness
/ Spinal diseases
/ Spine
/ Spine - anatomy & histology
/ Vertebra
/ Vertebrae
/ Volumetric analysis
2014
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Cube-Cut: Vertebral Body Segmentation in MRI-Data through Cubic-Shaped Divergences
by
Schwarzenberg, Robert
, Nimsky, Christopher
, Freisleben, Bernd
, Egger, Jan
in
Algorithms
/ Anatomy, Cross-Sectional - methods
/ Biology and Life Sciences
/ Boundaries
/ Care and treatment
/ Computer and Information Sciences
/ Computer science
/ Diagnosis
/ Engineering and Technology
/ Graph theory
/ Humans
/ Image acquisition
/ Image Interpretation, Computer-Assisted - methods
/ Image processing
/ Image segmentation
/ Imaging, Three-Dimensional - methods
/ International conferences
/ Magnetic resonance
/ Magnetic resonance imaging
/ Magnetic Resonance Imaging - methods
/ Mathematical analysis
/ Mathematics
/ Medical imaging
/ Medicine and Health Sciences
/ Morphology
/ Neurosurgery
/ NMR
/ Nodes
/ Nuclear magnetic resonance
/ Organ Size
/ Pattern recognition
/ Physical Sciences
/ Prostate
/ Quantitative analysis
/ Registration
/ Run time (computers)
/ Segmentation
/ Set theory
/ Smoothness
/ Spinal diseases
/ Spine
/ Spine - anatomy & histology
/ Vertebra
/ Vertebrae
/ Volumetric analysis
2014
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Cube-Cut: Vertebral Body Segmentation in MRI-Data through Cubic-Shaped Divergences
by
Schwarzenberg, Robert
, Nimsky, Christopher
, Freisleben, Bernd
, Egger, Jan
in
Algorithms
/ Anatomy, Cross-Sectional - methods
/ Biology and Life Sciences
/ Boundaries
/ Care and treatment
/ Computer and Information Sciences
/ Computer science
/ Diagnosis
/ Engineering and Technology
/ Graph theory
/ Humans
/ Image acquisition
/ Image Interpretation, Computer-Assisted - methods
/ Image processing
/ Image segmentation
/ Imaging, Three-Dimensional - methods
/ International conferences
/ Magnetic resonance
/ Magnetic resonance imaging
/ Magnetic Resonance Imaging - methods
/ Mathematical analysis
/ Mathematics
/ Medical imaging
/ Medicine and Health Sciences
/ Morphology
/ Neurosurgery
/ NMR
/ Nodes
/ Nuclear magnetic resonance
/ Organ Size
/ Pattern recognition
/ Physical Sciences
/ Prostate
/ Quantitative analysis
/ Registration
/ Run time (computers)
/ Segmentation
/ Set theory
/ Smoothness
/ Spinal diseases
/ Spine
/ Spine - anatomy & histology
/ Vertebra
/ Vertebrae
/ Volumetric analysis
2014
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Cube-Cut: Vertebral Body Segmentation in MRI-Data through Cubic-Shaped Divergences
Journal Article
Cube-Cut: Vertebral Body Segmentation in MRI-Data through Cubic-Shaped Divergences
2014
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Overview
In this article, we present a graph-based method using a cubic template for volumetric segmentation of vertebrae in magnetic resonance imaging (MRI) acquisitions. The user can define the degree of deviation from a regular cube via a smoothness value Δ. The Cube-Cut algorithm generates a directed graph with two terminal nodes (s-t-network), where the nodes of the graph correspond to a cubic-shaped subset of the image's voxels. The weightings of the graph's terminal edges, which connect every node with a virtual source s or a virtual sink t, represent the affinity of a voxel to the vertebra (source) and to the background (sink). Furthermore, a set of infinite weighted and non-terminal edges implements the smoothness term. After graph construction, a minimal s-t-cut is calculated within polynomial computation time, which splits the nodes into two disjoint units. Subsequently, the segmentation result is determined out of the source-set. A quantitative evaluation of a C++ implementation of the algorithm resulted in an average Dice Similarity Coefficient (DSC) of 81.33% and a running time of less than a minute.
Publisher
Public Library of Science,Public Library of Science (PLoS)
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