Daxian Hao

Prof. Dr. Daxian Hao


Research Focus & Metrics

Academic Career Length

12Years (2015-Present)

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

Representative Publications

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8 December 2021 in IEEE Transactions on Robotics
Verified
Journal Article
Closed access
GWGang Wang
Gang Wang
Wen-Long LiWen-Long Li
Wen-Long Li
CJCheng Jiang
Cheng Jiang
DZDahu Zhu
Dahu Zhu
ZLZhongwei Li
Zhongwei Li
HDHan Ding
Han Ding
Industrial robots are characterized by good flexibility and a large working space, and offer a new approach for the machining of large and complex parts with small machining allowances (extra material allowed for subsequent machining). Parts of this type (such as aircraft skin parts, wind turbine blades, etc.) are easily deformed due to their large scale and low stiffness. Therefore, these parts cannot be directly machined according to the designed model. A feasible method is to plan a robotic machining path by using the point clouds of parts after clamping from onsite measurement which contains inherent defects of measurement such as noise points and abrupt points. In this article, a novel method is proposed to plan and optimize a robotic machining path that meets the requirements of smoothness, dexterity, and stiffness based on the point cloud from onsite measurement. The dual nonuniform rational B-spline curves of the machining path points and tool axis points are generated at first. Next, an objective function of smoothness optimization is established to filter out the local mutation of the path by considering the constraints of both the deformation energy and the deviation. Then, the objective function of robot postures optimization is established to optimize dexterity and Cartesian stiffness of a robot during the machining process. To show the feasibility of the proposed method, simulation and experiments are carried out. It is proved that the proposed method can generate a smooth machining trajectory. The stability of joint rotation and the rigidity and dexterity of the robot are improved during the machining process.

30 August 2022 in Applied Sciences
Verified
Journal Article
Open access
PDF file
KWKai Wu
Kai Wu
JLJiaquan Li
Jiaquan Li
DHDaxian Hao
Daxian Hao
YZYong Zhong
Yong Zhong
Due to their high flexibility, large workspace, and high repeatability, industrial robots are widely used in roughing and semifinishing fields. However, their low machining accuracy and low stability limit further development of industrial robots in the machining field, with low stiffness being the most significant factor. The stiffness of industrial robots is affected by the joint deformation, transmission mechanism, friction, environment, and coupling of these factors. Moreover, the stiffness of a robot has a nonlinear distribution throughout the workspace, and external forces during processing cause irregular deviations of the robot, thereby affecting the machining accuracy and surface quality of the workpiece. Many scholars have researched identifying the stiffness of industrial robots and have proposed methods for improving the performance of industrial robots, mainly by optimizing the body structure of the robot and compensating for deformation errors with stiffness models. This paper reviews recent research on the stiffness modelling of industrial robots, which can be broadly classified as finite element analysis (FEA), matrix structure analysis (MSA), and virtual joint modelling (VJM) methods. Each method is studied from three aspects: algorithms, implementation, and limitations. In addition, common measurement techniques have been introduced for measuring deformation. Further research directions are also discussed.

24 April 2023 in Robotics and Computer-Integrated Manufacturing
Verified
Journal Article
Closed access
XLXiangfei Li
Xiangfei Li
DHDaxian Hao
Daxian Hao
XHXianming He
Xianming He
HDHan Ding
Han Ding

3 November 2018 in The International Journal of Advanced Manufacturing Technology
Verified
Journal Article
Closed access
PDF file
FCFan Chen
Fan Chen
DHDaxian Hao
Daxian Hao
DLDingwei Li
Dingwei Li
LCLin Chen
Lin Chen
CTChao Tan
Chao Tan
HDHan Ding
Han Ding

4 April 2025 in Robotics and Computer-Integrated Manufacturing
Verified
Journal Article
Closed access
JZJiexin Zhang
Jiexin Zhang
DHDaxian Hao
Daxian Hao
KCKuangda Chen
Kuangda Chen
GFGuanbo Fei
Guanbo Fei
XLXiangfei Li
Xiangfei Li
HDHan Ding
Han Ding

18 December 2023 in IEEE Transactions on Robotics
Verified
Journal Article
Closed access
CJCheng Jiang
Cheng Jiang
Wen-Long LiWen-Long Li
Wen-Long Li
Wenpan LiWenpan Li
Wenpan Li
DWDong-Fang Wang
Dong-Fang Wang
LZLi-Jun Zhu
Li-Jun Zhu
Han DingHan Ding
Han Ding
Calibrating unknown transformation relationships is an essential task for multi-robot cooperative systems. Traditional linear methods are inadequate to decouple and simultaneously solve the unknown matrices due to their intercoupling. This paper proposes a novel dual-robot accurate calibration method that uses convex optimization and Lie derivative to solve the dual-robot calibration problem simultaneously. The key idea is that a convex optimization model based on dual-robot transformation chain is established using Lie representation of SE(3). The Jacobian matrix of the established optimization model is explicitly derived using the corresponding Lie derivative of SE(3). To balance the influence of the magnitudes of the rotational and translational optimization variables, a weight coefficient is defined. Due to the closure and smoothness of Lie group, the optimization model can be solved simultaneously using Newton-like iterative methods without additional orthogonalization processing. The performance of the proposed method is verified through simulation and actual calibration experiments. The results show that the proposed method outperforms the previous calibration methods in terms of accuracy and stability. The actual experiments are used to compare the proposed method with two existing calibration methods, and the mean measurement error of a certified ceramic sphere is reduced from 0.9205mm and 0.5363mm to 0.4381mm, respectively.