Rationale and Objectives
The quantitative assessment of neck lymph nodes in the context of malignant tumors requires an efficient segmentation technique for lymph nodes in tomographic three-dimensional (3D) datasets. We present a stable 3D mass-spring model for lymph node segmentation in computed tomography (CT) datasets.
Materials and Methods
For the first time our model concurrently represents the characteristic gray value range, directed contour information, and shape knowledge, which leads to a robust and efficient segmentation process.
Results
Our model design and the segmentation accuracy were both evaluated with 40 lymph nodes from five clinical CT datasets containing malignant tumors of the neck.
Conclusion
The segmentation accuracy proved to be comparable to that of manual segmentations by experienced users and significantly reduced the time and interaction needed for the lymph node segmentation.
The assessment of lymph nodes plays an important role in the diagnosis, staging, treatment and therapy control of malignant tumors and their metastases. Currently magnetic resonance imaging and computed tomography (CT) scans of the respective regions allow for a three-dimensional (3D) assessment of the pathologic situation. For surgery and radiation planning, as well as for therapy control, an exact quantitative analysis of the lymph nodes’ volume, growth, and their infiltration of and distance to neighboring structures are essential. This demands a segmentation of the lymph nodes from the 3D datasets.
Lymph node segmentation often has to be performed manually by delineation of the contour in all involved slices of the 3D dataset. This may take up to 20 minutes per dataset, when many enlarged lymph nodes are contained ( ). This effort makes an accurate quantitative lymph node evaluation often unfeasible in the time-critical clinical routine. We present an efficient model-based segmentation technique for enlarged lymph nodes (1–3 cm) in CT datasets of the neck, which significantly reduces the time and interaction effort for lymph node segmentation.
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Figure 1
Different anatomic situations in computed tomography head and neck data: (a) isolated neck lymph node, (b) two adjacent lymph nodes, (c) neck lymph node adjacent to M. sternocleidomastoideus , (d) lymph node touching high-contrast structure (blood vessel), (e) lymph node with a central necrosis (dark).
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State of the art
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Materials and methods
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Stable 3D Mass-Spring Models
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Design of the Lymph Node Model
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Segmentation Process
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Step 1: Initial placement of the model in the dataset
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Step 2: Automatic determination of gray value range
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Table 1
Model Simulation Parameters (According to Previous Work) ( )
Parameter Category Parameter Description Symbol Value Model adaptation Simulation step size Δ t 0.02 Tolerance (stopping criterion) ε 0.01 mm Simulation steps (stopping criterion) n 5 Weighting of force components Torsion forces_ω t_ 25 Spring forces_ω f_ 20 Gradient sensor forces_ω sg_ 9 Intensity sensor forces_ω si_ 6 Constants for model elements Torsion constant_T ij_ 1 Spring stiffness (surface)S ij 0.01 Spring stiffness (functional unit)S ij 10 Mass_m i_ 1 Gray value range Lower interval margin_g min_ 150 HU Upper interval margin_g max_ 100 HU
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Step 3: Model adaptation
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Results and evaluation
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Table 2
Datasets Used for the Evaluation
Dataset Size Voxel Size Miscellaneous X/Y Z X/Y Z Slice thickness Contrast agent Device Lymph Nodes 1 512 65 0.28 3 3 mm Yes Siemens 26 2 512 61 0.28 3 3 mm Yes Siemens 5 3 512 26 0.41 1.95 2 mm No Siemens 10 4 512 61 0.45 3 3 mm No Siemens 10 5 512 42 0.44 5 5 mm Yes Siemens 6 6 512 63 0.42 3 3 mm Yes GE 15 7 512 262 0.47 0.7 1 mm Yes Philips 17 8 512 229 0.51 0.51 1 mm Yes Siemens 5 9 512 31 0.53 3 3 mm No Siemens 6 10 512 161 0.41 1.5 3 mm Yes Philips 35 11 512 52 0.35 3.9 4 mm Yes PI, Inc. 11
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Qualitative Evaluation of the Model Design
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Shape stability due to torsion forces
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Adaptation to lymph node size
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Functional unit of gradient and intensity sensors
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Quantitative Evaluation of Segmentation Accuracy
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Table 3
Results of the Quantitative Evaluation
Dataset 1 2 3 4 5 Mean surface distance (mm) User A 0.420 0.353 0.401 0.311 0.296 User B 0.488 0.406 0.444 0.271 0.279 Model 0.421 0.309 0.596 0.583 0.416 Hausdorff distance (mm) User A 3.513 2.401 3.238 1.213 1.575 User B 4.113 2.644 3.225 1.150 1.725 Model 3.913 2.350 3.825 1.700 1.925 Volumetric segmentation error (%) User A 45.88 69.38 43.25 35.13 37.00 User B 45.63 65.25 50.88 29.88 33.13 Model 44.38 50.75 51.38 51.75 38.88
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Robustness of the Method
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Conclusion
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