three dimensional modeling of ultrasound cancer imaging
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Three-Dimensional Modeling of Ultrasound Cancer Imaging Mohammad - PowerPoint PPT Presentation

Three-Dimensional Modeling of Ultrasound Cancer Imaging Mohammad Daoud Introduction High-frequency (20-60 MHz) ultrasound imaging can be used to track tumour growth in preclinical cancer research N N 1 mm K. C. Graham et. al. , Cancer Res.


  1. Three-Dimensional Modeling of Ultrasound Cancer Imaging Mohammad Daoud

  2. Introduction High-frequency (20-60 MHz) ultrasound imaging can be used to track tumour growth in preclinical cancer research N N 1 mm K. C. Graham et. al. , Cancer Res. 65:5231–5237 (2005).

  3. Tumour size and shape Motivation

  4. Motivation Additional information about tumour microstructure

  5. Outline Develop a parallel three-dimensional (3D) ultrasound simulator Develop a 3D computational model of tissue microanatomy Use the ultrasound simulator and the tissue model to simulate ultrasound imaging of animal cancer models

  6. The First-Order k -Space Method Tabei et al . presented a two-dimensional (2D) k -space method 1 based on coupled first-order wave equations    2 1 1 p ( r , t )        p ( r , t ) 0      2 2   ( r ) ( r ) c ( r ) t   u ( r , t )     p ( r , t ) ( r )  t  1 p ( r , t )     u ( r , t )   2 t ( r ) c ( r ) The first-order k -space method incorporates frequency- dependent absorption 1 M. Tabei et al. , J. Acoust. Soc. Am. 111:53-63 (2002).

  7. The First-Order k -Space Method Spatial derivative evaluation     ( x , y , t )     F ik F { ( x , y , t )}  x   x     ( x , y , t )     F ik F { ( x , y , t )}  y   y Temporal derivative evaluation        ( x , y , t ) ( x , y , t ) ( x , y , t t )    t t

  8. The First-Order k -Space Method Spatial derivative evaluation + temporal correction term k -space propagation operator   ( x , y , t )     1 F { sinc ( c tk / 2 ) ik F { ( x , y , t )}}   0 x ( 0 c t ) x   ( x , y , t )     1 F { sinc ( c tk / 2 ) ik F { ( x , y , t )}}   0 y ( 0 c t ) y Correction Fourier transform of term spatial derivative

  9. Enabling 3D Imaging Simulations The first-order k -space method is extended to compute 3D acoustic propagation The 3D k -space method is implemented to run on distributed-memory computer clusters Ultrasound transducer Processor 1 n z Processor m-1 n x Propagation n y medium Processor m n y n x

  10. B-Mode Imaging Simulations Fat Water Connective tissue y x z The incident pulse has a Gaussian envelope, a center frequency of 40 MHz, and − 6-dB bandwidth of 24 MHz

  11. B-Mode Imaging Simulations

  12. B-Mode Imaging Simulations Scale bar = 0.5 mm Serial simulation time: 357.5 hours Parallel simulation time (20 processors): 18.6 hours

  13. Tissue Computational Model Extracellular matrix Nucleus Cytoplasm

  14. Modeled Structural Properties Nuclear volume fraction: nuclei volumes divided by total tissue volume Nuclear size distribution: histogram of the nuclei diameters Ratio of cell diameter to nucleus diameter Spatial organization of cells: descriptors of the 3D spatial organization of nuclei in tissue

  15. Simulated Tissue vs. DAPI - Healthy Tissue 30µ 30µ

  16. Simulated Tissue vs. DAPI - Tumour Tissue 30µ 30µ 30µ 30µ

  17. Experimental Ultrasound Imaging VisualSonics Vevo 770 • Center frequency: 40 MHz • − 6-dB bandwidth: 80% • Resolution: 40 × 80 × 80 µm 3 www.visualsonics.com

  18. Experimental Ultrasound Imaging

  19. Simulated vs. Experimental Images - Healthy Tissue Scale bar = 94 µm Experimental B-mode image Simulated B-mode image

  20. Gray Level Histogram of Healthy Tissue

  21. Simulated vs. Experimental Images - Tumour Tissue Scale bar = 94 µm Experimental B-mode image Simulated B-mode image

  22. Gray Level Histogram of Tumour Tissue

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