15 February 2019 Suppressing high-order surface errors of an active carbon fiber reinforced composite reflector using two types of actuators
Ke Wu, Houfei Fang, Lan Lan, Hengkun Jiang
Author Affiliations +
Abstract
Active feedback control is a feasible approach for maintaining the desired shape of a reflector. An architecture for an active reflector is presented in which both piezoelectric ceramic transducer (PZT) and macrofiber composite (MFC) actuators are introduced to reduce both the global and local (high-order) surface errors. An electromechanical finite element model with two types of actuators is developed using the Hamilton principle. An optimal shape controller is then developed to minimize the reflector surface error. Lower-order orthogonal Zernike polynomials are derived in a unit hexagon. The polynomials are considered to be the basic error modes of a reflector and are used to optimize the length of the PZT actuators. The arrangement of MFC actuators can be optimized in a single triangular component of the reflector because the deflections they induced are very local. An experiment is conducted to verify the performance of MFC actuators in a triangular component. The improvement in the control efficiency of the active reflector is demonstrated by two numerical examples.
© 2019 Society of Photo-Optical Instrumentation Engineers (SPIE) 0091-3286/2019/$25.00 © 2019 SPIE
Ke Wu, Houfei Fang, Lan Lan, and Hengkun Jiang "Suppressing high-order surface errors of an active carbon fiber reinforced composite reflector using two types of actuators," Optical Engineering 58(2), 025106 (15 February 2019). https://doi.org/10.1117/1.OE.58.2.025106
Received: 4 December 2018; Accepted: 29 January 2019; Published: 15 February 2019
Lens.org Logo
CITATIONS
Cited by 3 scholarly publications.
Advertisement
Advertisement
RIGHTS & PERMISSIONS
Get copyright permission  Get copyright permission on Copyright Marketplace
KEYWORDS
Actuators

Reflectors

Microsoft Foundation Class Library

Ferroelectric materials

Carbon

Composites

Finite element methods

Back to Top