A Survey of the Thermal Analysis of Implanted Antennas for Wireless Biomedical Devices
Abstract
:1. Introduction
2. Methodology
3. Antenna Parameters
Antenna Size
4. System Parameters
Frequency Standard | Frequency Range |
---|---|
Inductive Implant | <100 kHz |
Medical Device Radiocommunication (MedRadio) | (401–406) MHz |
Medical Micropower Networks (MMNs) | (413–457) MHz |
Medical Body Area Networks (MBANs) | (2.36–2.40) GHz |
Ultra-Wideband Band (UWB) | (3.1–10.6) GHz |
Industrial, Scientific, and Medical (ISM) | (433.1–434.8) MHz (868–868.6) MHz (902.8–928) MHz (2.4–2.5) GHz (5.715–5.875) GHz |
Wireless Medical Telemetry Service Frequency (WMTS) | (608–614) MHz (1.395–1.4) GHz (1.427–1.429) GHz |
Wi-Fi, Bluetooth, and Zigbee 1 | (902–928) MHz (2.400–2.483) GHz (5.150–5.850) GHz (5.950–7.125) GHz |
Frequency | Simulation Phantom | Measurement Phantom | |
---|---|---|---|
[15] | 2.45 GHz | Complex liver model | NA |
[17] | NM | Layered model | NA |
[19] | NM | NA 2 | Porcine muscle |
[31] | (3.5–4.5) GHz | Voxel model | NA |
[33] | NM | Breast | NA |
[35] | 2.45 GHz | Homogeneous tissue | NA |
[36] | 7.14 GHz | NM 1 | NA 2 |
[37] | 0.1, 1, and 10 MHz | Tumor and healthy tissues | NA |
[38] | 2.45 GHz | Torso segment | NA |
[39] | 2.45 GHz | Liver | NA |
[40] | (3–7) GHz | Breast | NA |
[41] | 1.55 GHz and 700 MHz | Simplified leg | NA |
[42] | 2.45 GHz | NM | Porcine liver |
[43] | 2.45 GHz | Bone | Porcine bone |
[44] | (1.9–26) GHz | Porcine muscle and liver | Porcine muscle |
[45] | 2.45 GHz | Breast | Breast phantom |
[46] | 434, 650, 915, and 1150 MHz | Head model | NA |
[47] | 2.45 GHz | Liver | Bovine liver |
[48] | 10 GHz and 6.4 GHz | Muscle and egg white | Porcine muscle |
[49] | 915 MHz and 2.45 GHz | NA | Hepatic tumor |
[50] | 2.45 GHz | Muscle | NA |
[51] | 1.9, 6.0, 10, 14, and 18 GHz | Liver | Porcine liver |
[52] | 2.45 GHz | NA | Porcine liver |
[53] | 2.45 GHz | Lung | Porcine lung |
[54] | 2.45 GHz | Liver | Porcine liver |
[55] | 2.45 GHz and 6 GHz | Tumor | NA |
[56] | 2.45 GHz | Liver | Porcine liver |
[58] | NM | NA | Egg yolk and porcine lung |
[59] | 2.45 GHz | Liver | Bovine liver |
[60] | 2.45 GHz and 5.8 GHz | Layered tissue model | Bovine liver and adrenal |
[61] | 1.9 GHz | Liver and egg white | Liver |
[62] | 2.45 GHz | Liver, lung, kidney, and bone | NA |
[63] | 10 GHz and 1.9 GHz | Liver | Bovine liver |
[64] | 2.45 GHz | Liver | NA |
[66] | 5 GHz | Homogeneous tissue | NA |
[67] | 2.45 GHz and 915 MHz | Liver | Porcine muscle |
[68] | 433 MHz | Liver | Porcine liver |
[69] | 2.45 GHz | Liver | NA |
4.1. Operating Frequency
4.2. Applied Power
4.3. Operating Frequency, Applied Power, and Treatment Time
5. Testing Environment Parameters
5.1. Implantation Depth
5.2. Phantom Type
5.3. Phantom Size
5.4. Phantom Shape
6. Thermal Model Parameter
6.1. Blood Perfusion and Metabolic Rate
6.2. Temperature-Dependent Tissue Properties
7. Conclusions
Author Contributions
Funding
Data Availability Statement
Conflicts of Interest
References
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Ref. | Application | Antenna | System Parameters | Testing Environment | Thermal Model | ||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Structure | Size | Frequency | Power | Time | Implantation Depth | Phantom Type | Phantom Size | Phantom Shape | Blood Perfusion | Metabolic Rate | Temperature Dependent | ||
1_[36] | Other IBDs | X | X | ||||||||||
2_[19] | Other IBDs | X | X | X | |||||||||
3_[17] | Other IBDs | X | X | ||||||||||
4_[37] | Hyperthermia | X | X | X | X | X | |||||||
5_[38] | Microwave Ablation | X | X | ||||||||||
6_[39] | Microwave Ablation | X | X | ||||||||||
7_[40] | Hyperthermia | X | X | X | X | ||||||||
8_[41] | Hyperthermia | X | X | ||||||||||
9_[42] | Microwave Ablation | X | X | X | X | ||||||||
10_[43] | Microwave Ablation | X | X | ||||||||||
11_[44] | Microwave Ablation | X | X | X | X | X | X | ||||||
12_[31] | Other IBDs | X | X | ||||||||||
13_[45] | Microwave Ablation | X | X | ||||||||||
14_[46] | Hyperthermia | X | X | X | X | ||||||||
15_[47] | Hyperthermia | X | X | X | |||||||||
16_[48] | Microwave Ablation | X | X | X | |||||||||
17_[49] | Microwave Ablation | X | |||||||||||
18_[50] | Hyperthermia | X | X | ||||||||||
19_[51] | Microwave Ablation | X | X | ||||||||||
20_[52] | Microwave Ablation | X | |||||||||||
21_[53] | Microwave Ablation | X | X | ||||||||||
22_[54] | Microwave Ablation | X | X | X | |||||||||
23_[55] | Microwave Ablation | X | X | X | X | X | X | ||||||
24_[56] | Microwave Ablation | X | X | X | |||||||||
25_[57] | Microwave Ablation | X | X | X | X | X | |||||||
26_[58] | Microwave Ablation | X | X | X | |||||||||
27_[59] | Microwave Ablation | X | X | ||||||||||
28_[60] | Microwave Ablation | X | X | X | X | X | |||||||
29_[61] | Microwave Ablation | X | X | X | |||||||||
30_[62] | Microwave Ablation | X | X | ||||||||||
31_[63] | Microwave Ablation | X | X | X | |||||||||
32_[64] | Microwave Ablation | X | X | ||||||||||
33_[65] | Microwave Ablation | X | X | X | |||||||||
34_[15] | Microwave Ablation | X | X | ||||||||||
35_[33] | Microwave Ablation | X | X | X | |||||||||
36_[35] | Microwave Ablation | X | X | X | |||||||||
37_[66] | Microwave Ablation | X | X | ||||||||||
38_[67] | Microwave Ablation | X | X | X | X | ||||||||
39_[68] | Microwave Ablation | X | X | ||||||||||
40_[69] | Microwave Ablation | X | X | X | |||||||||
41_[70] | Hyperthermia | X | X | X | |||||||||
42_[71] | Microwave Ablation | X |
Software | References | Co-analysis Procedure |
---|---|---|
Abaqus | [36] | Based on the linear coupling between thermal and electrical elements. Heat generation from the EM analysis influences a heat transfer analysis, determining the temperature distribution. Simultaneously, the temperature distribution impacts the electromagnetic fields via temperature-dependent material properties [83]. |
ANSYS | [17,38] | Pennes’s equation is implemented utilizing commands of the functions of the parameters within the utility menu of the classical program. ANSYS-Thermal resolves the fundamental heat conduction equation 1 , and then the related blood perfusion term 2 is integrated into the software. Ultimately, the additional function will be employed to generate heat across all regions of the model [84]. |
COMSOL | [39,42,43,45,46,47,53,54,55,59,60,61,62,66,67] | Mathematical models that involve coupled equations of EM wave propagation and bioheat equation are solved using 2D axisymmetric FEM [39]. The Helmholtz harmonic is employed to compute the EM energy deposition, while Pennes’s bioheat transfer equation is applied to address transient heat transfer within the tissue [85]. |
CST MWS | [40,41,44,51,63] | The results from the EM simulations, specifically the spatial distribution of the volumetric rate of microwave energy deposition in the tissue and the ohmic losses in the metals serve as the input (i.e., the heat source) for the thermal solver [86]. |
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Alemaryeen, A.; Noghanian, S. A Survey of the Thermal Analysis of Implanted Antennas for Wireless Biomedical Devices. Micromachines 2023, 14, 1894. https://doi.org/10.3390/mi14101894
Alemaryeen A, Noghanian S. A Survey of the Thermal Analysis of Implanted Antennas for Wireless Biomedical Devices. Micromachines. 2023; 14(10):1894. https://doi.org/10.3390/mi14101894
Chicago/Turabian StyleAlemaryeen, Ala, and Sima Noghanian. 2023. "A Survey of the Thermal Analysis of Implanted Antennas for Wireless Biomedical Devices" Micromachines 14, no. 10: 1894. https://doi.org/10.3390/mi14101894
APA StyleAlemaryeen, A., & Noghanian, S. (2023). A Survey of the Thermal Analysis of Implanted Antennas for Wireless Biomedical Devices. Micromachines, 14(10), 1894. https://doi.org/10.3390/mi14101894