| Paper Abstract and Keywords |
| Presentation |
2013-05-27 16:45
Numerical analyses using FDTD method for acoustic propagation in tissues by airborne ultrasonics Shinnosuke Hirata, Hiroyuki Hachiya (Tokyo Inst. of Tech.) US2013-14 |
| Abstract |
(in Japanese) |
(See Japanese page) |
| (in English) |
Elastic properties or tissue structure can be quantitatively evaluated by measuring the velocity or attenuation of ultrasonic waves, which propagate in tissues. This method of quantitative diagnosis is widely applied because the method is minimally invasive and free from X-ray exposure. In this study, non-contact calcaneus inspection from measurement of a propagation time of an airborne ultrasonic wave, which is passed through a heel, is proposed. Detection of an ultrasonic wave, which is extremely attenuated to pass through a heel, has been reported. However, the echo, which directly propagates in the calcaneus, cannot be identified because multiple-reflection echoes in medium boundaries and echoes, which propagate around the heel or calcaneus, were include in received wave forms. Therefore, two-dimensional sound field calculation using acoustic FDTD method has been studied. However, numerical dispersion is caused by delay of the phase velocity in the medium within slow propagation velocity, because propagation velocities of an acoustic wave in air, soft tissues and heel bones are different more than 10 times. In this paper, dispersion errors of FDTD sound field calculations in air by phase-velocity delay are quantitatively evaluated in various space grids and time grids of simulations. In case an interval of time grid is too short for that of space grid, the phase velocity delays. The delay can be suppressed by improving the space resolution. In case a point per wavelength (PPW), which is corresponding to the space resolution, is more than 100, dispersion errors in the received wave form can be reduced to several % of the transmitted signal's amplitude. |
| Keyword |
(in Japanese) |
(See Japanese page) |
| (in English) |
Airborne ultrasonic / Acoustic propagation in tissue / Acoustic finite-difference time-domain method / / / / / |
| Reference Info. |
IEICE Tech. Rep., vol. 113, no. 68, US2013-14, pp. 35-39, May 2013. |
| Paper # |
US2013-14 |
| Date of Issue |
2013-05-20 (US) |
| ISSN |
Print edition: ISSN 0913-5685 Online edition: ISSN 2432-6380 |
Copyright and reproduction |
All rights are reserved and no part of this publication may be reproduced or transmitted in any form or by any means, electronic or mechanical, including photocopy, recording, or any information storage and retrieval system, without permission in writing from the publisher. Notwithstanding, instructors are permitted to photocopy isolated articles for noncommercial classroom use without fee. (License No.: 10GA0019/12GB0052/13GB0056/17GB0034/18GB0034) |
| Download PDF |
US2013-14 |
| Conference Information |
| Committee |
US |
| Conference Date |
2013-05-27 - 2013-05-27 |
| Place (in Japanese) |
(See Japanese page) |
| Place (in English) |
Kikai-Shinko-Kaikan Bldg. |
| Topics (in Japanese) |
(See Japanese page) |
| Topics (in English) |
General |
| Paper Information |
| Registration To |
US |
| Conference Code |
2013-05-US |
| Language |
Japanese |
| Title (in Japanese) |
(See Japanese page) |
| Sub Title (in Japanese) |
(See Japanese page) |
| Title (in English) |
Numerical analyses using FDTD method for acoustic propagation in tissues by airborne ultrasonics |
| Sub Title (in English) |
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| Keyword(1) |
Airborne ultrasonic |
| Keyword(2) |
Acoustic propagation in tissue |
| Keyword(3) |
Acoustic finite-difference time-domain method |
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| 1st Author's Name |
Shinnosuke Hirata |
| 1st Author's Affiliation |
Tokyo Institute of Technology (Tokyo Inst. of Tech.) |
| 2nd Author's Name |
Hiroyuki Hachiya |
| 2nd Author's Affiliation |
Tokyo Institute of Technology (Tokyo Inst. of Tech.) |
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| Speaker |
Author-1 |
| Date Time |
2013-05-27 16:45:00 |
| Presentation Time |
30 minutes |
| Registration for |
US |
| Paper # |
US2013-14 |
| Volume (vol) |
vol.113 |
| Number (no) |
no.68 |
| Page |
pp.35-39 |
| #Pages |
5 |
| Date of Issue |
2013-05-20 (US) |