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ACTA AERONAUTICAET ASTRONAUTICA SINICA ›› 2013, Vol. 34 ›› Issue (7): 1706-1715.doi: 10.7527/S1000-6893.2013.0285

• Material Engineering and Mechanical Manufacturing • Previous Articles     Next Articles

Technology Research on High-precision Control of A-axis in Efficient and Powerful Milling Machine for Blisk Manufacturing

ZHAO Pengbing, SHI Yaoyao, NING Liqun   

  1. The Key Laboratory of Contemporary Design and Integrated Manufacturing Technology, Ministry of Education, Northwestern Polytechnical University, Xi’an 710072, China
  • Received:2012-08-01 Revised:2012-11-20 Online:2013-07-25 Published:2012-11-23
  • Supported by:

    National Science and Technology Major Project (2013ZX04001081)

Abstract:

The control precision of the A-axis as a key functional component of a five-axis CNC machine tool directly affects the machining accuracy and surface quality of the blisks to be manufactured on it. Taking into consideration the influences of friction, backlash, parameter perturbation, measurement noise and other nonlinear disturbances on the control precision of an A-axis servo system, a robust control algorithm (LQSMC) based on the integration of linear quadratic optimal control (LQC) and sliding mode control (SMC) is proposed. Based on the system state space expression and LQC, this method improves the system state space model and defines a new sliding mode surface equation by introducing a state estimation based on the Kalman filter and the control input, and the improved control algorithm not only approaches the performance of LQC but also inhibits the chattering of SMC. Simulation analysis and experimental results show that LQSMC possesses high control precision, strong robustness, strong interference suppression ability and other advantages. It can effectively improve the positioning and tracking precision of the A-axis servo system, ensure blade machining precision and surface consistency, and significantly reduce surface roughness.

Key words: A-axis, high-precision control, nonlinear disturbance, linear quadratic optimal control, sliding mode control, Kalman filter

CLC Number: