| Authors | Seyed Ali Mirbozorgi,Seyed Abdollah Mirbozorgi |
| Journal | Micromachines |
| Page number | 1-17 |
| Serial number | 12 |
| Volume number | 3 |
| Paper Type | Full Paper |
| Published At | 2021 |
| Journal Grade | ISI |
| Journal Type | Electronic |
| Journal Country | Switzerland |
| Journal Index | ISI،JCR،Scopus |
Abstract
Implantable devices, ultrasound imaging catheters, and ablation catheters (such as renal
denervation catheters) are biomedical instruments that generate heat in the body. The generated
heat can be harmful if the body temperature exceeds the limit of almost 315 K. This paper presents
a heat-transfer model and analysis, to evaluate the temperature rise in human blood due to the
power loss of medical catheters and implantable devices. The dynamic of the heat transfer is modeled
for the blood vessel, at different blood flow velocities. The physics and governing equations of the
heat transfer from the implanted energy source to the blood and temperature rise are expressed by
developing a Non-Newtonian Carreau–Yasuda fluid model. We used a Finite Element method to
solve the governing equations of the established model, considering the boundary conditions and
average blood flow velocities of 0–1.4 m/s for the flow of the blood passing over the implanted
power source. The results revealed a maximum allowable heat flux of 7500 and 15,000 W/m2 for the
blood flow velocities of 0 and 1.4 m/s, respectively. The rise of temperature around the implant or tip
of the catheter is slower and disappeared gradually with the blood flow, which allows a higher level
of heat flux to be generated. The results of this analysis are concluded in the equation/correlation
T = 310 + H
3000
1 + e
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