DocumentCode
3115345
Title
Mathematics modeling and analysis of the vascular interventional robot propelled by flagella
Author
Li, Yajuan ; Chen, Bai ; Wang, Peng ; Wang, Ling ; Wu, Hongtao
Author_Institution
Coll. of Mech. & Electr. Eng., Nanjing Univ. of Aeronaut. & Astronaut., Nanjing, China
fYear
2012
fDate
5-8 Aug. 2012
Firstpage
870
Lastpage
875
Abstract
A novel vascular interventional robot (VIR) which was propelled by four rigid flagella was designed. Flagella were located on the two poles of the robot. By controlling the combination of speed and rotate-direction, the robot will be able to swim forward or backward, turn, dive or rise in the pipe with non-contact. Quaternion method was utilized to establish kinematic model according to the structural and kinetic characteristics of the robot. Resistive force theory (RFT) was utilized to calculate the force and torch provided by flagella theoretically. The dynamical model of robot was built based on Newton-Euler equations. Moreover, Runge-Kutta numerical integration algorithm was applied to solve dynamic equations and calculate the mathematical models, so as to verify the validity of the kinematic and dynamic model, and also to show the good maneuverability of VIR.
Keywords
Newton method; Runge-Kutta methods; integration; medical robotics; robot dynamics; robot kinematics; surgery; velocity control; Newton-Euler equation; RFT; Runge-Kutta numerical integration algorithm; VIR; dynamic equation; dynamical model; flagella; kinematic model; kinetic characteristic; quaternion method; resistive force theory; rotate-direction control; speed control; structural characteristic; vascular interventional robot; Equations; Force; Mathematical model; Propulsion; Quaternions; Robot kinematics; flagella; resistive force theory(RFT); the quaternion method; vascular interventional robot;
fLanguage
English
Publisher
ieee
Conference_Titel
Mechatronics and Automation (ICMA), 2012 International Conference on
Conference_Location
Chengdu
Print_ISBN
978-1-4673-1275-2
Type
conf
DOI
10.1109/ICMA.2012.6283257
Filename
6283257
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