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Ultrasound measurements on tissue Penny Probert Smith Institute of Biomedical Engineering Department of Engineering Science University of Oxford (also Professors Alison Noble, Harvey Burd; Dr Fares Mayia, Russ Shannon Chris Haw, Emma Crowley, Jon Dennis)
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Mechanical model of tissue Viscoelastic properties Non-linear Almost incompressible G,E<<K Kelvin or Voigt model Maxwell Model
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Why ultrasound? Possibility of in-vivo measurements Compared with MRI: Cheaper Faster (so possibility of measurements during muscle action) BUT LESS ACCURATE
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Propagation of ultrasound in tissue Relevant material properties Wave propagation velocity depends mainly on elasticity, density: Independent of frequency Attenuation (longitudinal and transverse waves) depends on shear viscosity Also frequency dependent BUT also affected by scattering Multimode operation
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Spectral response Stokes-Navier eqn inherently non-linear; normally make linear assumption Reasonable assumption for propagation in water Poor assumption in tissue – exploited in e.g. harmonic imaging. Non-linearity coefficient: B/A proportion of second to first harmonic excited Depends on tissue composition, orientation Can measure through taking spectrum of echo signals
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Measurements Compression, shear velocity measurements – ex vivo Leads to estimation of K,G Elastography (in-vivo) Strain visualisation Shear elastography (in- vivo) Leads to estimation of G
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Compression measurements on fish muscle To assess lipid content Mixture rule: relates volume fraction, x, to changes in material properties e.g. velocity
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Experimental rig sample TXRX
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Correlation with tissue composition High repeatability in measurement system Good repeatability and correlation with elastic properties in phantom (normally a gel) or water Height of water column Speed of sound
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Fat content (from chemical analysis) Speed of sound But not so good in tissue..
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Causes of error in samples Region of muscle Region of fat (myosepta) Structure Shape and orientation Loading: 0.2% compressive strain - but hard to judge 0% strain Specimen preparation: Degassing – air bubbles have huge effect
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Velocities in other tissues Important issue in ultrasound imaging Fat composition very important Data mixed; poor repeatability between different people/tissues In-vivo the fat layer causes most distortion
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Measuring shear velocity – the eye lens Low frequency vibration excites shear wave Time of flight measurement gives velocity Pressure from motor? Time dependent effects? Oscilloscope
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For eye lens.. High attenuation at ultrasound frequencies Mechanical (or low frequency) wave excitation Results compare well with other estimates (spinning lens, deformation)
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In-vivo methods Can monitor the tendon/muscle etc in use and under different (real) loading Limited in ultrasound windows Signal may be affected by other tissue – eg fat layer Possible to probe particular parts of the anatomy
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Elastography Ultrasound modality becoming standard Designed for in-vivo use – used mainly in tumour detection Measures tissue displacement – either through B-mode or r.f. image
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Soft tissue biomechanics Elasticity imaging P = P 0 P = P 0 +P Window Length Beam Width Sample Volume … v v Prof. Alison Noble
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Measurements of tissue strain.. in-vivo No absolute measure of length Measure changes at different strains Correlation of successive traces Displacement from strain (induced by temperature change in this case)
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Strain estimation Ultrasound image Strain estimation (from embedded heat source) Based on coherent (r.f.) ultrasound data
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Strain imaging – pilot study results Fibroadenoma Blue=high strain “ok” Red =low strain “suspect” DCIS Cancer Cyst Prof. Alison Noble
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Tendon elastography Revell et al, IEEE Trans Medical Imaging, 24 6 2006 http://www.cs.bris.ac.uk/Research /Digitalmedia/cve/invivo.html Uses B-mode image; tracks speckle pattern
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BUT.. Inverse problem (local strain to elastic constants) very hard to solve Effect of surrounding tissue Orientation – limited number of ultrasound windows
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Shear measurements Generate a low frequency shear wave Through differential movement Through interference pattern from two transducers From ‘pushing pulse’ Watch propagation of wave with hgih frequency ultrasound
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Shear measurements on muscles Differential movement Hoyt et al, 2008 Muscle Shear modulus (relaxed) Shear modulus (contracted) Rectus femoris 5.87kPa 11.17kPa Biceps brachii 6.09 8.42
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ARFI (Acoustic Radiation Force) imaging ‘ Pushing pulse’ acting locally – can be high frequency for good focal volume control. Longitudinal wave Excites shear wave High speed image acquisition to capture shear velocity Adapted from Melodelima et al, Ultrasound in Medicine & Biology Volume 32, Issue 3Ultrasound in Medicine & Biology Volume 32, Issue 3, March 2006, Pages 387-396 ‘ pushing pulse’ Tissue
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Shearwave generation With thanks to Chris Haw, Alison Noble
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Conclusions Ex-vivo Holding tissue – end effects? Artificial loading conditions Effect of neighbouring structure In-vivo Quantitative shear measurements Displays of compression Possibility of measuring under real loading Limitation of viewing windows
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