Wei Wang

Dr. Wei Wang


Research Focus & Metrics

Academic Career Length

7Years (2020-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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27 November 2022 in Journal of Sound and Vibration
Verified
Journal Article
Closed access
YYYucheng Yan
Yucheng Yan
QZQichang Zhang
Qichang Zhang
JHJianxin Han
Jianxin Han
WWWei Wang
Wei Wang
TWTian Wang
Tian Wang
SHShuying Hao
Shuying Hao

29 June 2024 in Sensors
Verified
Journal Article
Open access
PDF file
ONOlivier Djakou Nekui
Olivier Djakou Nekui
WWWei Wang
Wei Wang
CLCheng Liu
Cheng Liu
ZWZhixia Wang
Zhixia Wang
BDBei Ding
Bei Ding
Remote patient-monitoring systems are helpful since they can provide timely and effective healthcare facilities. Such online telemedicine is usually achieved with the help of sophisticated and advanced wearable sensor technologies. The modern type of wearable connected devices enable the monitoring of vital sign parameters such as: heart rate variability (HRV) also known as electrocardiogram (ECG), blood pressure (BLP), Respiratory rate and body temperature, blood pressure (BLP), respiratory rate, and body temperature. The ubiquitous problem of wearable devices is their power demand for signal transmission; such devices require frequent battery charging, which causes serious limitations to the continuous monitoring of vital data. To overcome this, the current study provides a primary report on collecting kinetic energy from daily human activities for monitoring vital human signs. The harvested energy is used to sustain the battery autonomy of wearable devices, which allows for a longer monitoring time of vital data. This study proposes a novel type of stress- or exercise-monitoring ECG device based on a microcontroller (PIC18F4550) and a Wi-Fi device (ESP8266), which is cost-effective and enables real-time monitoring of heart rate in the cloud during normal daily activities. In order to achieve both portability and maximum power, the harvester has a small structure and low friction. Neodymium magnets were chosen for their high magnetic strength, versatility, and compact size. Due to the non-linear magnetic force interaction of the magnets, the non-linear part of the dynamic equation has an inverse quadratic form. Electromechanical damping is considered in this study, and the quadratic non-linearity is approximated using MacLaurin expansion, which enables us to find the law of motion for general case studies using classical methods for dynamic equations and the suitable parameters for the harvester. The oscillations are enabled by applying an initial force, and there is a loss of energy due to the electromechanical damping. A typical numerical application is computed with Matlab 2015 software, and an ODE45 solver is used to verify the accuracy of the method.

23 October 2024 in Mechanical Systems and Signal Processing
Verified
Journal Article
Closed access
BDBei Ding
Bei Ding
JKJianghua Kong
Jianghua Kong
WWWei Wang
Wei Wang
ZWZhixia Wang
Zhixia Wang
JXJuliang Xiao
Juliang Xiao
QZQichang Zhang
Qichang Zhang

26 June 2024 in Acta Mechanica Sinica
Verified
Journal Article
Closed access
ZWZhixia Wang
Zhixia Wang
HQHongyun Qiu
Hongyun Qiu
XJXuanbo Jiao
Xuanbo Jiao
WWWei Wang
Wei Wang
QZQichang Zhang
Qichang Zhang
DCDongxing Cao
Dongxing Cao

3 November 2022 in Sensors
Verified
Journal Article
Open access
PDF file
QZQichang Zhang
Qichang Zhang
YYYucheng Yan
Yucheng Yan
JHJianxin Han
Jianxin Han
SHShuying Hao
Shuying Hao
WWWei Wang
Wei Wang
The parameter tuning of a multi-stable energy harvester is crucial to enhancing harvesting efficiency. In this paper, the bifurcation theory is applied to quantitatively reveal the effects of structural parameters on the statics and dynamics of a quad-stable energy harvester (QEH). Firstly, a novel QEH system utilizing the geometric nonlinearity of springs is proposed. Static bifurcation analysis is carried out to design quad-stable working conditions. To investigate the cross-well and high-energy vibration, the complex dynamic frequency (CDF) method, suitable for both weakly and strongly nonlinear dynamic problems, is then applied to deduce the primary response solution. By using the unfolding analysis in singularity theory, four steady-state properties and dozens of primary resonance modes are demonstrated. Based on the transition set, the effective bandwidth for energy harvesting can be customized to adapt well to various vibration environments by parametric adjustment. Finally, the experimental tests verify that the output power can reach up to 1 mW. The proposed QEH and its mechanics optimization can guide energy supply for next-generation wireless systems and low-power sensors under magnetic forbidding environments.

10 December 2020 in International Journal of Applied Electromagnetics and Mechanics
Verified
Journal Article
Closed access
ZWZhixia Wang
Zhixia Wang
WWWei Wang
Wei Wang
QZQichang Zhang
Qichang Zhang
FGFengshou Gu
Fengshou Gu
ABAndrew David Ball
Andrew David Ball
To understand the complicated dynamic behavior of a Nonlinear Piezoelectric Energy Harvester (NPEH), this paper develops an improved Complex Dynamic Frequency (CDF) method based on complex normal form. CDF introduces a dynamic frequency factor and establishes a set of algebraic equations in handling the effect of higher-order nonlinear terms in a wide frequency band to obtain periodic responses of NPEH. Numerical and experimental studies verify that the proposed CDF gives consistent and accurate predictions of the systems with both weak and strong nonlinearity. Furthermore, through an implicit relationship between magnet arrangement and output performance, one may effectively control the sweep frequency with softening and hardening characteristics. That is a major breakthrough toward the further nonlinear design for broad bandwidth harvesters. As the application, the experimental results reveal the high response profiles can be in a wide frequency range from 10.8 Hz to 24.5 Hz for the NPEH developed that allows an output power of 9 times higher than the conventional linear structure.