DocumentCode
2806880
Title
Impact of nonlinear propagation on temperature distributions caused by diagnostic ultrasound
Author
Thomenius, Kai E.
Author_Institution
Corp. Res. & Dev., Gen. Electr. Co., Schenectady, NY, USA
Volume
2
fYear
1998
fDate
1998
Firstpage
1409
Abstract
As interest in imaging of the harmonics generated by nonlinear propagation in tissue has grown, it has been recognized that the patterns of heat deposition in tissue may be altered with respect to those observed with the assumption of linear propagation. Changes in the patterns of heat deposition have been studied by the use of computer simulations. The generation of harmonic energy has been simulated by a solution of Burger´s equation by methods developed by Christopher and Parker. The bio-heat transfer equation has been solved by the method of finite differences. With these models, temperature differences that arise from assumed linear and nonlinear propagation have been made and the degree of greater potential of bioeffects have been made. Typically, nonlinear propagation moves the location of highest temperature increases closer to the transducer in soft tissue or to the bone surface in the fetal bone case. In some cases such as those where the acoustic beam travels through amniotic fluid, substantial increases (in the order of 50%) in temperature rise may occur. The impact of nonlinear propagation on regulatory models is discussed
Keywords
biological effects of acoustic radiation; biomedical ultrasonics; biothermics; bone; digital simulation; health hazards; temperature distribution; Burger´s equation; acoustic beam; amniotic fluid; bio-heat transfer equation; bioeffects; bone surface; computer simulations; diagnostic ultrasound; fetal bone case; finite differences; harmonic energy; harmonics; heat deposition; nonlinear propagation; regulatory models; soft tissue; temperature distributions; temperature increases; temperature rise; tissue; Acoustic propagation; Bones; Computational modeling; Computer simulation; Difference equations; Finite difference methods; Image recognition; Nonlinear equations; Pattern recognition; Temperature distribution;
fLanguage
English
Publisher
ieee
Conference_Titel
Ultrasonics Symposium, 1998. Proceedings., 1998 IEEE
Conference_Location
Sendai
ISSN
1051-0117
Print_ISBN
0-7803-4095-7
Type
conf
DOI
10.1109/ULTSYM.1998.765184
Filename
765184
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