Yu Zheng

Dr. Yu Zheng


Research Focus & Metrics

Academic Career Length

3Years (2024-Present)

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

Representative Publications

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1 August 2024 in Coatings
Verified
Journal Article
Open access
PDF file
QTQiannan Tao
Qiannan Tao
YWYanrong Wang
Yanrong Wang
YZYu Zheng
Yu Zheng
The concentration of interfacial normal stress at the free edges of thermal barrier coatings (TBCs) can result in coating spallation. Fatigue cracking is one of the main reasons for creating free edges under complex loads. It is crucial to investigate the fatigue cracking of coatings under cyclic loads to assess potential coating failure. To address this issue, a novel model was proposed to predict the fatigue life of the YSZ topcoat under stress parallel to the interface. Firstly, this study conducted uniaxial and tensile-torsional fatigue tests at elevated temperatures on specimens with atmospheric plasma-sprayed TBCs. The test results revealed that fatigue cracks appeared in the topcoat under cyclic loads, but these cracks did not propagate into the bondcoat or substrate immediately. The number of cycles before the topcoat cracked was found to be associated with the magnitude of the cyclic load. Secondly, this study analyzed the test conditions using the finite element method. Simulations indicated that the crack direction in the topcoat under complex loading conditions was aligned with the first principal stress direction. Finally, the fatigue life prediction model of the topcoat was established based on experiments and simulations. The predicted results fell within a fourfold scatter band.

27 June 2024 in Micromachines
Verified
Journal Article
Open access
PDF file
QTQiannan Tao
Qiannan Tao
LJL Jj
L Jj
YZYu Zheng
Yu Zheng
YYYang Yang
Yang Yang
CLChuang Lin
Chuang Lin
CGChenhan Guang
Chenhan Guang
Retinal vein cannulation involves puncturing an occluded vessel on the micron scale. Even single millinewton force can cause permanent damage. An ophthalmic robot with a piezo-driven injector is precise enough to perform this delicate procedure, but the uncertain viscoelastic characteristics of the vessel make it difficult to achieve the desired contact force without harming the retina. The paper utilizes a viscoelastic contact model to explain the mechanical characteristics of retinal blood vessels to address this issue. The uncertainty in the viscoelastic properties is considered an internal disturbance of the contact model, and an active disturbance rejection controller is then proposed to precisely control the contact force. The experimental results show that this method can precisely adjust the contact force at the millinewton level even when the viscoelastic parameters vary significantly (up to 403.8%). The root mean square (RMS) and maximum value of steady-state error are 0.32 mN and 0.41 mN. The response time is below 2.51 s with no obvious overshoot.

11 June 2024 in Preprints.org
Verified
Preprint
Open access
PDF file
QTQiannan Tao
Qiannan Tao
LJL Jj
L Jj
YZYu Zheng
Yu Zheng
YYYang Yang
Yang Yang
CLChuang Lin
Chuang Lin
CGChenhan Guang
Chenhan Guang
Retinal vein cannulation involves puncturing an occluded vessel on the micron scale. Even single millinewton force can cause permanent damage. An ophthalmic robot with a piezo-driven injector is precious enough to perform this delicate procedure, but the uncertain viscoelastic characteristics of the vessel makes it difficult to achieve the desired contact force without harming the retina. The paper utilizes a viscoelastic contact model to explain the mechanical characteristics of retinal blood vessels in order to tackle this issue. The uncertainty in the viscoelastic properties is considered an internal disturbance of the contact model, and an active disturbance rejection controller is then proposed to precisely control the contact force. The experimental results show that this method can precisely adjust the contact force at the millinewton level even when the viscoelastic parameters vary significantly (up to 403.8%). The root mean square (RMS) and maximum value of steady-state error are 0.32 mN and 0.41 mN. The response time below 2.51 s with no obvious overshoot.

4 October 2024 in Nonlinear Dynamics
Verified
Journal Article
Closed access
PDF file
YZYu Zheng
Yu Zheng
JLJianjun Liu
Jianjun Liu
QTQiannan Tao
Qiannan Tao
CGChenhan Guang
Chenhan Guang
YYYang Yang
Yang Yang
JYJingjun Yu
Jingjun Yu