Chenhan Guang

Dr. Chenhan Guang

orcid

Research Focus & Metrics

Academic Career Length

4Years (2023-Present)

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

Representative Publications

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1 October 2023 in International Journal of Mechanical Sciences
Verified
Journal Article
Closed access
ZZZhao Zhang
Zhao Zhang
JLJunlan Li
Junlan Li
CWCheng Wang
Cheng Wang
CGChenhan Guang
Chenhan Guang
YNYanbing Ni
Yanbing Ni
DZDawei Zhang
Dawei Zhang

11 January 2024 in IEEE Sensors Journal
Verified
Journal Article
Closed access
JLJianjun Liu
Jianjun Liu
YYYang Yang
Yang Yang
JYJingjun Yu
Jingjun Yu
YZYu Zheng
Yu Zheng
CLChuang Lin
Chuang Lin
CGChenhan Guang
Chenhan Guang
Robot-assisted membrane peeling provides several benefits including improvement of manipulation precision and safety. A forceps which is capable of sensing peeling force, scleral force, and insertion depth is the basis of developing robot control method. But such forceps still lacks. To relieve these challenges, a multi-function sensing forceps based on fiber bragg gratings (FBG) is proposed. Six FBG sensors are divided into three groups and attached along the grooves of a 23G forceps. The first FBG group aims to measure the peeling force, while the other two FBG groups measure the scleral force and insertion depth. The calculation algorithm is built. Both linear calibration method and radial basis function (RBF) neural network calibration method are proposed to improve the sensing accuracy. Experimental results show that the precision of the RBF neural network is approximately 76.28% higher than that of linear calibration method. Verification experiments results show that the average root mean square error of the proposed forceps are 0.28 mN (peeling force), 0.37 mN (scleral force), and 0.29 mm (insertion depth), respectively. The tested sensing range are 30 mN (peeling force), 100 mN (scleral force), 10 mm (insertion depth), respectively.

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.

15 April 2025 in IEEE/ASME Transactions on Mechatronics
Verified
Journal Article
Closed access
YZYu Zheng
Yu Zheng
JLJianjun Liu
Jianjun Liu
YYYang Yang
Yang Yang
JYJingjun Yu
Jingjun Yu
CGChenhan Guang
Chenhan Guang
ZWZhaodong Wang
Zhaodong Wang
In retinal surgery, membrane peeling is a challenging procedure that requires surgeons to limit peeling force and manage disturbance force at the millinewton level. This article presents a novel handheld compliant robot designed to assist in membrane peeling, featuring a five-chain parallel compliant module and a force-sensing tube. The compliant module is used to adjust the tip's transverse position actively, while the tube is designed to adsorb the membrane and sense the peeling force. The Jacobian matrix of the proposed robot is also derived. Then, a data process method based on wavelet decomposition and Kalman filtering is introduced to identify the disturbance force. A control method based on the Jacobian matrix is also proposed to compensate the disturbance force. Finally, the proposed robot is evaluated through bench test and handheld test, in which chicken chorioallantoic membrane is utilized as the ex-vitro model. The handheld test results show that the root mean square and maximum of disturbance force are reduced by 44.1% and 52.7%, respectively. The membrane detaches from the tube when the peeling force approaches 15 mN, which provides a passive safety guarantee of membrane peeling.

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