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This article explores the various uses of object shape from medical images in fields such as radiology, surgery, and radiotherapy. It covers topics like object extraction, shape and volume measurement, and image registration.
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The Uses of Object Shape from Images in Medicine Stephen M. Pizer Kenan Professor Medical Image Display & Analysis Group University of North Carolina Credits: Many on MIDAG, especially Daniel Fritsch, Guido Gerig, Edward Chaney, Elizabeth Bullitt, Stephen Aylward, George Stetten, Gregg Tracton, Tom Fletcher, Andrew Thall, Paul Yushkevich, Nikki Levine, Greg Clary, David Chen
Object Representation in Medical Image Analysis • Extract an object from image(s) [segmentation] • Radiotherapy • Tumor; plan to hit it • Radiosensitive normal anatomy; plan to miss it • Surgery • Plan to remove it • Plan to miss it • During surgery, view where it is & effect of treatment • Radiology • View it to judge its pathology PD MRA T2 T1 Contrast
Image Guided Planning of Radiotherapy • Planning in 3D • Extracting normal anatomy • Extracting tumor • Planning beam poses
Object Representation in Medical Image Analysis • Registration (find geometric transformation that brings two images into alignment) • Radiotherapy • Fuse multimodality images (3D/3D) for planning • Verify patient placement (3D/2D) • Surgery • Fuse multimodality images (3D/3D or 2D) for planning • Fuse preoperative (3D) & intraoperative (2D) images • Radiology • Fuse multimodality images (3D/3D) for diagnosis
Object Representation in Medical Image Analysis • Shape & Volume Measurement • Make physical measurement • Radiotherapy • Measure effect of therapy on tumor • Radiology, Neurosciences • Use measurement in science of object development • Find how probable an object is • Radiology, Neurosciences • Use measurement as quantitative input to diagnosis • Use measurement in science of object development • Use as prior in object extraction • E.g., extract the kidney shaped object
Object Shape & Volume Measurement: Neurofibromatosis (Gerig, Greenwood) Infant Ventricle from 3D U/S (Gerig, Gilmore)
Object Extraction (Segmentation) • Approach 1: preanalyze, then fit to model • Neurosurgery (MR Angiogram), Radiology (CT) • Vessels, ribs, bronchi, bowel via tube skeletons • Cardiology (3D Ultrasound) • Geometry via clouds of medial atoms • Fit appropriately labeled clouds to 3D LV model • Cardiac Nuclear Medicine (2D Gated Blood Pool Cine) • Extract LV, with previous frame providing model • Extraction via deformable m-rep model • Shape from extracted LV; analyze shape series • Surgery, Radiation Oncology (Multimodality MRI) • Extract tumor, using local shape characteristics
Extracting Trees of Vessels via Skeletons (Aylward, Bullitt)
Presenting Bronchi and Lung Vessels via Tube Skeletons (Aylward)
Presenting Blood Vessels Supplying a Tumor for Embolization (Bullitt) Full tree, 2D Subtree, 2D 3D, from 2 poses
LV Tube Identified by Medial Atom Statistical Analysis (G. Stetten) sphere slab cylinder
Mitral Valve Slab Identified by Medial Atom Statistical Analysis (G. Stetten) sphere slab cylinder
Automatic LV Extraction via Mitral Valve/LV Tube Axis (G. Stetten)
Gated Blood Pool Cardiac LV Cine Shape Analysis (G. Clary) Example sequence 4-sided medial elliptical analysis
Object Extraction (Segmentation) • Approach 2: deform model to optimize reward for image match + reward for shape normality • Radiation Oncology (CT or MRI) • Abdominal, pelvic organs • Deform m-reps model • Neurosciences (MRI or 3D Ultrasound) • Internal brain structures • Spherical harmonics boundary model • Deformable m-reps model • Neurosurgery (CT) • Vertebrae
M- Reps for Medical Image Object Extraction and Presentation (Chen, Thall)
Displacements from Figurally Implied Boundary Boundary implied by figural model Boundary after displacements
Extraction with Object Shape as a Prior Brain structures (Gerig)
Registration • Registration (find geometric transformation that brings two images into alignment) • Radiotherapy • Fuse multimodality images (3D/3D) for planning • Verify patient placement (3D/2D) • Surgery • Fuse multimodality images (3D/3D or 2D) for planning • Fuse preoperative (3D) & intraoperative (2D) images • Radiology • Fuse multimodality images (3D/3D) for diagnosis
Image Guided Delivery of Radiotherapy • Patient placement • Verification of plan via portal image • Calculation of new treatment pose
Finding Treatment Pose from Portal Radiograph and Planning DRR
Medial Net Shape Models Medial net Medial nets, positions only
Registration Using Lung Medial Object Model : Reference Radiograph (Levine) Medial net Medial nets, positions only
Radiograph/Portal Image Registration (Levine) Intensity Matching Relative to Medial Model Medial net
Shape & Volume Measurement • Find how probable an object is • Training images; Principal components • Global vs. global and local • Correspondence Hippocampi (Gerig)
Modes of Global Deformation Training set: Mode 1: x=xmean+ b1p1 Mode 2: x=xmean+ b2p2 Mode 3: x=xmean+ b3p3
Shape & Volume Measurement • Shape Measurement • Modes of shape variation across patients • Measurement = amount of each mode Hippocampi (Gerig)
Multiscale Medial Model • From larger scale medial net, interpolate smaller scale medial net and represent medial displacements b.
Summary: What shape representation is for in medicine • Analysis from images • Extract the “anatomic object”-shaped object • Register based on the objects • Diagnose based on shape and volume • Medical science via shape • Shape and biology • Shape-based diagnostic approaches • Shape-based therapy planning and delivery approaches
Shape Sciences • Medicine • Biology • Geometry • Statistics • Image Analysis • Computer Graphics
Options for Primitives • Space: xi for grid elements • Landmarks: xi described by local geometry • Boundary: (xi ,normali) spaced along boundary • Figural: nets of diatoms sampling figures
Figural Models • Figures: successive medial involution • Main figure • Protrusions • Indentations • Separate figures • Hierarchy of figures • Relative position • Relative width • Relative orientation
Figural Models with Boundary Deviations • Hypothesis • At a global level, a figural model is the most intuitive • At a local level, boundary deviations are most intuitive
Medial Atoms • Imply boundary segments with tolerance • Similarity transform equivariant • Zoom invariance implies width-proportionality of • tolerance of implied boundary • boundary curvature distribution • spacing along net • interrogation aperture for image
Need for Special End Primitives • Represent • non-blobby objects • angulated edges, corners, creases • still allow rounded edges , corners, creases • allow bent edges • But • Avoid infinitely fine medial sampling • Maintain tangency, symmetry principles
Coarse-to-fine representation • For each of three levels • Figural hierarchy • For each figure, net chain, successively smaller tolerance • For each net tile, boundary displacement chain
Multiscale Medial Model • From larger scale medial net • Coarsely sampled • Smooother figurally implied boundary • Larger tolerance • Interpolate smaller scale medial net • Finer sampled • More detail in figurally implied boundary • Smaller tolerance • Represent medial displacements
Multiscale Medial/Boundary Model • From medial net • Coarsely sampled, smoother implied boundary • Larger tolerance • Represent boundary displacements along implied normals • Finer sampled, more detail in boundary • Smaller tolerance
Shape Repres’n in Image Analysis • Segmentation • Find the most probable deformed mean model, given the image • Probability involves • Probability of the deformed model • Probability of the image, given the deformed model
Medialness: medial strength of a medial primitive in an image • Probability of image | deformed model • Sum of boundariness values • at implied boundary positions • in implied normal directions • with apertures proportional to tolerance • Boundariness value • Intensity profile distance from mean (at scale)
Shape Rep’n in Image Analysis • Segmentation • Find the most probable deformed mean model, given the image • Registration • Find the most probable deformation, given the image • Shape Measurement • Find how probable a deformed model is