An issue of SAC for application to a plant including anti-resonance and improvement by PFC design

  • TANEMURA Masaya
    Graduate School of Science and Technology, Shinshu Univ. Dept. of Mechanical Systems Engineering
  • YAMASHIRO Tomoyuki
    Graduate School of Science and Technology, Shinshu Univ. Dept. of Mechanical Systems Engineering
  • CHIDA Yuichi
    Shinshu Univ. Dept. of Mechanical Systems Engineering
  • MARUYAMA Naoto
    Graduate School of Science and Technology, Shinshu Univ. Dept. of Mechanical Systems Engineering

Bibliographic Information

Other Title
  • 反共振を含む制御対象におけるSACの問題点とPFCの設計による改善

Search this article

Description

Simple adaptive control (SAC) is known as a control method that keeps control performance even if plant properties have changed. However, there is a problem such that the vibratory output occurs in the transient response when SAC is applied to a vibration system which includes anti-resonance modes. This paper clarifies the reason and an improvement method of the problem. The reason why the vibratory output occurs is that the vibratory input corresponding to the anti-resonance frequency occurs by the structure of SAC. In order to overcome the problem, it is shown that designing of a parallel feedforward compensator (PFC) appropriately is effective. The PFC should be designed such that the frequency response of an augmented system which consists of the plant and the PFC does not have anti-resonance properties even if the plant includes anti-resonance modes. This paper proposes a PFC design method to overcome the problem such that the gain of the augmented system is matched to the one of a pre-specified desired model. Furthermore, the PFC must give the ASPR property to the augmented system. The design problem is described as an optimal problem of the frequency response matching under some restrictions on the ASPR property. The optimal problem is solved using the distributed particle swarm optimization which is effective for a non-convex problem. The effectiveness of the proposed method is verified by numerical simulations and experiments.

Journal

Citations (1)*help

See more

References(7)*help

See more

Related Projects

See more

Details 詳細情報について

Report a problem

Back to top