| Literature DB >> 35936394 |
Karthikeyan Venugopal1, Vivekanandan Shanmugasundaram2.
Abstract
Among the wearable sensor family, the triboelectric nanogenerator has excellent potential in human healthcare systems due to its small size, self-powered, and low cost. Here is the design and simulation of the triboelectric nanogenerator using the 3D model in COMSOL Multiphysics software for blood pressure measurement. As a reliable indicator of human physiological health, blood pressure (BP) has been utilized in more and more cases to predict and diagnose potential diseases and the dysfunction caused by hypertension. The main focus of this study is to prognosis and preserve human health against BP. It is one of the significant challenges in predicting and diagnosing BP in the human lifestyle. The self-powered triboelectric nanogenerator can diagnose BP using the wrist pulse pressure. To optimize the performance of the modeled triboelectric nanogenerator, the known wrist pulse pressure is applied explicitly, which converts the applied pressure into an equivalent electrical signal across the output terminals. An output open circuit voltage for the applied pulse pressure is 26 V. The generated output electrical signal is proportional to the applied pulse pressure, which is used to know the BP range. It ensures that the triboelectric nanogenerator is an opted sensor to sense the minute nadi pressure signal. This work validates that the simulated model has the potential to act as several health care monitors such as respiratory rate, heart rate, glucose range, joint motion sensing, gait, and CO2 detectors.Entities:
Year: 2022 PMID: 35936394 PMCID: PMC9352328 DOI: 10.1021/acsomega.2c03281
Source DB: PubMed Journal: ACS Omega ISSN: 2470-1343
Figure 1Illustration of vata, pitta, and kapha nadi position.
Figure 2TENG contact-separation mode of operation.
Figure 3(A) Theoretical model for the conductor-to-dielectric model of contact-separation mode. (B) Equivalent circuit of two parallel plate dielectric for the conductor-to-dielectric model.
Figure 4(A) Designed TENG model. (B) Output voltages of different structured surface TENGs.
Parametric Value for Positive, Negative, and Terminal Material
| s. no | material | parametric value |
|---|---|---|
| 1 | PTFE | 1. relative permeability = 2 |
| 2. Poisson’s ratio = 0.46 | ||
| 3. Young’s modulus = 0.4nPa | ||
| 4. thermal conductivity = 0.24[W/(m·K)] | ||
| 5. density = 2200 kg/m3 | ||
| 6. heat capacity at constant pressure = 1050[J/(kg·K)] | ||
| 2 | copper | 1. relative permeability = 1 |
| 2. Poisson’sratio = 0.35 | ||
| 3. Young’s modulus = 110 nPa | ||
| 4. density = 8960 kg/m3 | ||
| 5. thermal conductivity = 400[W/(m·K)] | ||
| 6. electrical conductivity = 5.998 × 107 S/m | ||
| 7. reference resistivity = 1.72 × 10–8 Ωm | ||
| 8. resistivity temperature coefficient = 0.0039 1/K | ||
| 9. reference temperature = 298 K | ||
| 3 | aluminum | 1. relative permeability = 1 |
| 2. Poisson’s ratio = 0.33 | ||
| 3.Young’s modulus = 70 nPa | ||
| 4. density = 2700 kg/m3 | ||
| 5. thermal conductivity = 238[W/(m·K)] | ||
| 6. electrical conductivity = 3.774 × 107 S/m | ||
| 7. coefficient of thermal expansion = 23 × 10–6 1/K | ||
| 8. heat capacity at constant pressure = 900[J/(kg·K)] | ||
| 9. lame parameter (λ) = 5.1 × 1010 Pa | ||
| 10. lame parameter (μ) = 2.6 × 1010 Pa |
Figure 5(A) Deformation of modeled TENG. (B) Total displacement of modeled TENG.
Figure 6(A) Circular shape modeled TENG. (B) Square shape modeled TENG. (C) Circular and rectangular shape modeled TENG output characteristics between the applied pulse pressures vs displacement.
Figure 7(A) Point selection on the designed TENG, (B) one-point straight-line characteristics, (C) three-point straight-line characteristics, and (D) six-point straight-line characteristics.
Surface Charge Density Values for the Positive and Negative Layer
| s. no | material | parametric value |
|---|---|---|
| 1 | PTFE | surface charge density = 5 × 10–4 |
| 2 | copper | surface charge density = 8 × 10–6 |
| 3 | distance between the two layers | 0.915 mm |
| 4 | arc length for line graph | 0.08 μm |
Figure 8(A) Modeled TENG electric potential outputs. (B) Parabolic characteristics of output voltage and (C) straight-line characteristics of output voltage.