Acoustic radiation force creep-recovery: theory and finite element modeling

被引:3
|
作者
Amador, Carolina [1 ]
Qiang, Bo [1 ]
Urban, Matthew W. [1 ]
Chen, Shigao [1 ]
Greenleaf, James F. [1 ]
机构
[1] Mayo Clin, Coll Med, Dept Physiol & Biomed Engn, Rochester, MN 55905 USA
来源
2013 IEEE INTERNATIONAL ULTRASONICS SYMPOSIUM (IUS) | 2013年
关键词
creep; recovery; complex shear modulus;
D O I
10.1109/ULTSYM.2013.0094
中图分类号
O42 [声学];
学科分类号
070206 ; 082403 ;
摘要
Shear wave elasticity imaging methods have demonstrated that tissue elasticity changes with disease state. The majority of current methods use shear wave speed and rely on rheological models to estimate mechanical properties such as elasticity and viscosity. A method to quantify viscoelastic properties in a model-independent manner by using acoustic radiation force induced recovery is useful to estimate tissue mechanical properties independent of the applied force and fitting models. In this study the acoustic radiation force recovery theory is reviewed and it is tested in tissue mimicking phantoms. Moreover, a finite element model (FEM) is used to study the acoustic radiation force induced recovery strain under different conditions of material properties defined by Voigt model, density and geometry. From the FEM study it was found that the shear strain can be approximated as the partial derivative of vertical displacement with respect to lateral distance. Moreover, FEM and experimental data showed that recovery strain is more likely to converge to Voigt model when viscosity is high.
引用
收藏
页码:363 / 366
页数:4
相关论文
共 50 条
  • [21] An Extrema Approach to Probabilistic Creep Modeling in Finite Element Analysis
    Hossain, Md Abir
    Cottingham, Jacqueline R.
    Stewart, Calvin M.
    JOURNAL OF ENGINEERING FOR GAS TURBINES AND POWER-TRANSACTIONS OF THE ASME, 2022, 144 (01):
  • [22] Determination of acoustic vibration in watermelon by finite element modeling
    Nourain, J
    Ying, YB
    Wang, JP
    Rao, XQ
    NONDESTRUCTIVE SENSING FOR FOOD SAFETY, QUALITY, AND NATURAL RESOURCES, 2004, 5587 : 213 - 223
  • [23] Modeling the acoustic radiation force in microfluidic chambers (L)
    Fisher, Karl A.
    Miles, Robin
    JOURNAL OF THE ACOUSTICAL SOCIETY OF AMERICA, 2008, 123 (04): : 1862 - 1865
  • [24] 7.5: Using Finite Element Analysis to Model Acoustic Radiation Force Imaging (ARFI) of Carotid Artery Plaques
    J. R. Doherty
    D. M. Dumont
    M. L. Palmeri
    G. E. Trahey
    Artery Research, 2011, 5 (4) : 147 - 148
  • [25] FINITE-ELEMENT MODELING OF SHEARED FLOW EFFECTS ON THE RADIATION CHARACTERISTICS OF ACOUSTIC SOURCES IN A CIRCULAR DUCT
    STECK, JE
    EVERSMAN, W
    INTERNATIONAL JOURNAL FOR NUMERICAL METHODS IN FLUIDS, 1993, 16 (07) : 613 - 627
  • [26] ACOUSTIC RADIATION FORCE CREEP AND SHEAR WAVE PROPAGATION METHOD FOR ELASTICITY IMAGING
    Amador, Carolina
    Urban, Matthew W.
    Chen, Shigao
    Greenleaf, James F.
    INTERNATIONAL MECHANICAL ENGINEERING CONGRESS AND EXPOSITION - 2012, VOL 2: BIOMEDICAL AND BIOTECHNOLOGY, 2013, : 935 - 938
  • [27] Dynamic Simulation of Viscoelastic Soft Tissue in Acoustic Radiation Force Creep Imaging
    Zhao, Xiaodong
    Pelegri, Assimina A.
    JOURNAL OF BIOMECHANICAL ENGINEERING-TRANSACTIONS OF THE ASME, 2014, 136 (09):
  • [28] Finite Element Modeling of the Creep of Shells of Revolution Under Axisymmetric Loading
    Chepurnenko, Anton
    Neumerzhitskaya, Natalia
    Turko, Michael
    INTERNATIONAL SCIENTIFIC CONFERENCE ENERGY MANAGEMENT OF MUNICIPAL TRANSPORTATION FACILITIES AND TRANSPORT, EMMFT 2017, 2018, 692 : 808 - 817
  • [29] A new approach to estimates the adhesion durability of an epoxy coating through wet and dry cycles using creep-recovery modeling
    Montazeri, Sh.
    Ranjbar, Z.
    Rastegar, S.
    Deflorian, F.
    PROGRESS IN ORGANIC COATINGS, 2021, 159
  • [30] DMA-FTIR creep-recovery study of a poly(ester urethane) elastomer with molecular-level viscoelastic modeling
    Wang, HC
    Thompson, DG
    Schoonover, JR
    Aubuchon, SR
    Palmer, RA
    MACROMOLECULES, 2001, 34 (20) : 7084 - 7090