Sparsity Based Spectral Embedding: Application to Multi-Atlas Echocardiography Segmentation!

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Sparsity Based Spectral Embedding: Application to Multi-Atlas Echocardiography Segmentation Ozan Oktay, Wenzhe Shi, Jose Caballero, Kevin Keraudren, and Daniel Rueckert Department of Compu.ng Imperial College London Challenge on Endocardial Three-dimensional Ultrasound Segmentation, MICCAI 2014 14 th September 2014

STMI 14 September 2014 2 Problem Definition and Literature Review LA RA Problem: Left ventricle (LV) endocardium segmentation in 3D Echo Images Motivation: Estimation of clinical indices: (1) ejection fraction, (2) stroke volume, and (3) cardiac motion The existing work in the literature: 1. B-spline based active surfaces [Barbosa et al., 2013] 2. Statistical-shape models [Butakoff et al., 2011] 3. Edge based level-set segmentation [Rajpoot et al., 2011] LV RV

STMI 14 September 2014 3 Multi-Atlas Image Segmentation Atlas-2 It uses the manually labeled atlases to segment the target organ. Atlas-1 Atlas-3,4,5 It does not require any training or prior estimation. Successfully applied in i. Brain MRI Segmentation [Aljabar et al. 2009 NeuroImage] ii. Cardiac MRI Segmentation [Isgum et al. 2009 TMI] Linear and deformable registration Propagate the labels & majority voting Target image

STMI 14 September 2014 4 Proposed Segmentation Framework Atlas Image Speckle Reduction Structural Representation Target Image Speckle Reduction Structural Representation Image Registration Segmentation Output

STMI 14 September 2014 5 Patch Based Spectral Representation Structural image representation Unsupervised learning of shape and contextual information. Laplacian Eigenmaps. Useful for echo images since intensity data does not explicitly reveal the structural information. Input image Lower dimensional embedding Patch matrix Manifold 1. Wachinger C. and Navab N.: Entropy and Laplacian images: Structural representations for multi-modal registration Medical Image Analysis 2012. Structural representation

STMI 14 September 2014 6 Dictionary Based Spectral Representation Target image Computationally prohibitive Spectral embedding of image patches

STMI 14 September 2014 7 Dictionary Based Spectral Representation Training Images Dictionary Learning Spectral Embedding of Dictionary Atoms What is the main motivation for the sparsity and dictionary learning? Computationally efficient due to elimination of redundancy Large number of images can be mapped to the same embedding space

STMI 14 September 2014 8 Dictionary Based Spectral Representation Training Images Dictionary Learning Spectral Embedding of Dictionary Atoms Query Image Patches Sparse and Local Coding Mapping to the manifold space Spectral Representation

STMI 14 September 2014 9 Dictionary Based Spectral Representation min ky C,X CXk2 s.t. 8i,kx i k 0 apple T 0. Input Image Dictionary Learning

2 4 6 8 10 12 STMI 14 September 2014 10 Dictionary Based Spectral Representation min ky C,X CXk2 s.t. 8i,kx i k 0 apple T 0. Input Image Dictionary Learning Laplacian Graph L = D W Dictionary Atoms Eigen decomposition L = V > V Spectral Embedding

STMI 14 September 2014 Sparse and Local Coding for Spectral Representation Input Image 11 20 40 60 80 100 120 140 160 2 20 40 60 80 100 120 140 160 4 6 8 10 12 2 4 6 8 10 12 Query Patch 2 = b 1 + b 2 + b 3 4 6 8 10 12 2 4 6 8 10 12 2 4 6 8 10 12 2 4 6 8 10 12 2 4 6 8 10 12 Atom 1 Atom 2 Atom 3 2 4 6 8 10 12 Locality constrained linear coding min X NP n=1 ky n C x n k 2 + kb n x n k 2 s.t. 8n,1 > x n =1 b (n,m) =exp ky n c m k 2 / b n =[b (n,1),...,b (n,m) ] 1. K. Yu et al. : Nonlinear learning using local coordinate coding NIPS 2009 2. J. Wang et al. : Locality-constrained linear coding for image classification CVPR 2010

STMI 14 September 2014 12 Dictionary Based Spectral Representation First Spectral Mode Input Image Second Spectral Mode

STMI 14 September 2014 13 Registration Strategy Atlas Image Target Image Mode 1... T T Mode 1... KX ks Ak ( T (p)) S Tk (p)k 2 + R(p) k=1 p 2 R 3, T : R 3 7 R 3 B-spline free-form deformations. Mode K T Mode K (S AK ) (S TK ) Single deformation field (T ) for all 3D-3D spectral image pairs [Rueckert et al. TMI 99] Sum of squared differences similarity measure. Number of modes K = 4.

STMI 14 September 2014 14 The Proposed Segmentation Framework Target image Speckle reduction Locality constrained sparse coding Target image shape representation Multi-atlas segmentation Training dataset (atlases) Dictionary learning Spectral embedding Atlas shape representations

STMI 14 September 2014 15 Validation Dataset 1. Training Dataset (Atlases) (15 Patients) 3D+T echo scans. Cross-validation is performed on the training dataset. Ground-truth segmentations are available for ED and ES frames. 2. Testing Dataset (15 Patients) 3D+T echo scans, obtained from different view angles. Only the ED and ES frames are segmented

STMI 14 September 2014 16 Other Image Representations Intensity and phase features Encodes only the tissue boundary information. It is not sufficient for image analysis applications Original echo image Local phase image [2] Spectral representation Encodes the contextual information 1. Rajpoot, K. et al.: ISBI 2009 2. Zhuang, X. et al.: ISBI 2010 Boundary Image [1] Spectral Representation

17 Surface to Surface Distance Errors Mesh Surface Distance Errors (mm) 4.5 1.0 4.0 3.5 0.8 3.0 2.5 2.0 0.6 1.5 13 12 0.4 11 10 0.2 9 8 7 Unprocessed Images Speckle Reduced Images Testing Dataset Phase Symmetry Images Local Phase Images Mean Surface Distance Spectral Representation Training Dataset (Cross-validation) 0.0 6 0.0 0.2 0.4 0.6 0.8 1.0 Testing Dataset Maximum Surface Distance Training Dataset (Cross-validation)

18 Estimation of Clinical Indices Percentage Agreement with the Ground Truth Values 1.0 0.9 0.8 0.8 0.7 0.6 0.6 0.5 1.00 0.4 0.95 0.90 0.85 0.2 0.80 0.75 Unprocessed Images Speckle Reduced Images Ejection Fraction and Stroke Volume Correlation with Reference Values Testing EF Testing SV Training EF Training SV 0.0 0.0 0.2 0.4 0.6 0.8 1.0 Testing Dataset Phase Symmetry Images Local Phase Images Dice Coefficient Spectral Representation Training Dataset (Cross-validation)

STMI 14 September 2014 19 Qualitative Results Segmentation using the proposed spectral representation Segmentation using local phase image Testing Dataset Training Dataset Ground-truth segmentation

20 Conclusion & Acknowledgements Conclusion We propose a novel structural representation for echocardiography This representation enables accurate multi-atlas segmentation Future work The linear approximation of non-linear manifold can be improved Application of the proposed feature in echocardiography strain imaging Explore application to multi modal image registration (echo / CT)

21 Sparsity Based Spectral Embedding: Application to Multi-Atlas Echocardiography Segmentation Ozan Oktay*, Wenzhe Shi, Jose Caballero, Kevin Keraudren, and Daniel Rueckert *E: o.oktay13@imperial.ac.uk Acknowledgements:

22 Comparison against the state-of-the-art echocardiographic image segmentation methods Table 1: Comparison of the proposed multi-atlas approach (A) against the state-of-the-art echocardiogaphy segmentation: active surfaces [1] and active shape model [2]. Estimated ejection fraction (EF) and end-diastolic volume (EDV ) are compared against their reference values. The correlation accuracy is reported in terms of Pearson s coe cient (R) and Bland-Altman s limit of agreement (BA). Mean (mm) R EF BA EF (µ ± 2 ) R EDV BA EDV (µ ± 2 ) # of Patients (A) 2.32±0.78 0.923-0.74±6.26 0.926 12.88±35.71 15 [1] - 0.907-2.4±23 0.971-24.60±21.80 24 [2] 1.84±1.86-0±19-3.06±46.86 10 1. Barbosa, D., et al.: Fast and fully automatic 3-D echocardiographic segmentation using B-spline explicit active surfaces. Ultrasound in medicine and biology (2013) 2. Butakoff, C., et al: Order statistic based cardiac boundary detection in 3D+T echocardiograms. FIMH. Springer (2011)

23 Accuracy of the Derived Clinical Indices Table 2: This table shows the accuracy of the derived clinical indices for the training (Patient 1 to 15) and testing datasets (Patient 16 to 30). Pearson s correlation coe cient (PCC) and Bland-Altman s limit of agreement (µ±1.96 ) values are given for the following indices: ejection fraction, stroke volume, endsystolic volume, and end-diastolic volume. Testing dataset PCC LOA (µ ± 1.96 ) ED volume (ml) 0.926 12.81±33.77 ES volume (ml) 0.936-7.77±28.27 Ejection fraction (%) 0.923 0.74±7.58 Stroke volume (ml) 0.832-5.05±12.49 Training dataset PCC LOA (µ ± 1.96 ) ED volume (ml) 0.983 9.80±45.66 ES volume (ml) 0.961 11.21±56.91 Ejection fraction (%) 0.787-1.07±18.52 Stroke volume (ml) 0.856-1.38±27.08

24 Method runtime Results on 3 GHz machine Speckle reduction: 3 min Shape representation: 2.5 min Deformable registration (5 atlases): 30 min