[go: up one dir, main page]
More Web Proxy on the site http://driver.im/ skip to main content
article

Supercomputer Simulations in Design of Ultrasound Tomography Devices

Published: 15 September 2018 Publication History

Abstract

The paper considers the use of supercomputers in design of medical ultrasound tomography devices. The mathematical models describing the wave propagation in ultrasound tomography should take into account such physical phenomena as diffraction, multiple scattering, and so on. The inverse problem of wave tomography is posed as a coefficient inverse problem with respect to the wave propagation velocity and the absorption factor. Numerous simulations made it possible to determine the optimal parameters of an ultrasound tomograph in order to obtain a spatial resolution of 1.5 mm suitable for early-stage breast cancer diagnosis. The developed methods were tested both on model problems and on real data obtained at the experimental test bench for tomographic studies. The computations were performed on GPU devices of Lomonosov-2 supercomputer at Lomonosov Moscow State University.

References

[1]
Birk, M., Dapp, R., Ruiter, N.V., Becker, J.: GPU-based iterative transmission reconstruction in 3D ultrasound computer tomography. J. Parallel Distrib. Comput. 74, 1730-1743 (2014).
[2]
Goncharsky, A.V., Seryozhnikov, S.Y.: The Architecture of Specialized GPU Clusters Used for Solving the Inverse Problems of 3D Low-Frequency Ultrasonic Tomography. In: Voevodin, V., Sobolev, S. (eds.) Supercomputing. RuSCDays 2017. Communications in Computer and Information Science. vol. 793, pp. 363-395. Springer (2017). 319-71255-0 29
[3]
Goncharsky, A.V., Romanov, S.Y.: Inverse problems of ultrasound tomography in models with attenuation. Phys. Med. Biol. 59(8), 1979-2004 (2014). 10.1088/0031- 9155/59/8/1979
[4]
Goncharsky, A.V., Romanov, S.Y.: Iterative methods for solving coefficient inverse problems of wave tomography in models with attenuation. Inverse Probl. 33(2), 025003 (2017).
[5]
Goncharsky, A., Romanov, S., Seryozhnikov, S.: A computer simulation study of soft tissue characterization using low-frequency ultrasonic tomography. Ultrasonics 67, 136-150 (2016).
[6]
Romanov, S.: Optimization of Numerical Algorithms for Solving Inverse Problems of Ultrasonic Tomography on a Supercomputer. In: Voevodin, V., Sobolev, S. (eds.) Supercomputing. RuSCDays 2017. Communications in Computer and Information Science. vol. 793, pp. 67-79. Springer (2017). 6
[7]
Sadovnichy, V., Tikhonravov, A., Voevodin, Vl., Opanasenko, V.: Lomonosov: Supercomputing at Moscow State University. In: Contemporary High Performance Computing: From Petascale toward Exascale. pp. 287-307. CRC Press, Boca Raton, USA (2013)
[8]
Tikhonov, A.N.: Solution of incorrectly formulated problems and the regularization method. Soviet Math. Dokl. 4, 1035-1038 (1963)
[9]
Tikhonov, A.N., Goncharsky, A.V., Stepanov, V.V., Yagola, A.G.: Numerical Methods for the Solution of Ill-Posed Problems. Springer Netherlands (1995). 8480-7
[10]
Wiskin, J., Borup, D., Andre, M., Johnson, S., Greenleaf, J., Parisky, Y., Klock, J.: Threedimensional nonlinear inverse scattering: quantitative transmission algorithms, refraction corrected reflection, scanner design, and clinical results. J. Acoust. Soc. Am. 133(5), 3229- 3229 (2013).

Recommendations

Comments

Please enable JavaScript to view thecomments powered by Disqus.

Information & Contributors

Information

Published In

cover image Supercomputing Frontiers and Innovations: an International Journal
Supercomputing Frontiers and Innovations: an International Journal  Volume 5, Issue 3
September 2018
133 pages
ISSN:2409-6008
EISSN:2313-8734
Issue’s Table of Contents

Publisher

South Ural State University

Chelyabinsk, Russian Federation

Publication History

Published: 15 September 2018

Author Tags

  1. ltrasound tomography
  2. coefficient inverse problem
  3. spatial resolution
  4. supercomputer
  5. GPU

Qualifiers

  • Article

Contributors

Other Metrics

Bibliometrics & Citations

Bibliometrics

Article Metrics

  • 0
    Total Citations
  • 0
    Total Downloads
  • Downloads (Last 12 months)0
  • Downloads (Last 6 weeks)0
Reflects downloads up to 03 Jan 2025

Other Metrics

Citations

View Options

View options

Media

Figures

Other

Tables

Share

Share

Share this Publication link

Share on social media