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Abstract

Control of the amount of deformation produced by the pressing and pressed rollers is crucial in order to optimize the quality of output of the calender. Currently in the industry, trial and error is still used to determine each dimension of both rollers, which makes it difficult to determine the optimal design parameter values. In this study, the pressed roller of the calender was modeled as a distributed system with an infinite number of degrees of freedom. In industrial operations, the ability to suppress all the vibration modes during different operating conditions is necessary so that the design controllers can effectively control the machine to achieve its task without generating excessive vibration. The major objectives of this study was to control the pressed roller of the calender, without the need for both the pressed and pressing rollers, to enable the amount of convexity to be adjusted online, which in turn permits the leveling of the contact surface between the calender pressing roller and the calender pressed roller during processing. This study aimed to completely define the design methodology for the control of an exact infinite-dimension calender pressed roller system.

Keywords

calendar roller dynamic modeling controller design

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References

Usoro, P.B. , Mahil, S.S. , and Nadir, R. , A Finite Element/ Lagrange Approach to Modeling Lightweight Flexible Manipulators , ASME J. Dyn. Syst., Meas Contr., 108(3), 198—205 (1986).

Hickin, J. , and Sinha, N.K. , Model Reduction for Linear Multivariable Systems, IEEE Trans, Auto. Contr., 25(6), 1121—1133 (1980).

Chang, R.Y. , and Wang, M.L. , Model Reduction and Control System Design by Shifted Legendre Polynomial Functions, Trans. ASME, J. Dyn. Syst. Meas. Contr., 105(1), 52—55 (1983).

Crawley, E.F. , Use of Piezo-Ceramics as Distributed Actuators in Large Space Structures, in Proc. Structures, Structural Dynamics and Matherials Conference, Orlando, FL, AIAA Paper No. 85-0626, 1986, pp. 126—133.

Miller, D.W. , Crawley, E.F. , and Ward, B.A. , Inertial Actuator Design for Maximum Passive and Active Energy Dissipation in Flexible Space Structures, in Proc. Structures, Strctural Dynamics and Matherials Conference, Orlando, FL, AIAA Paper No. 85-0777, 1986, pp. 536—544.

Kuo, C.Y. , and Huang, C.C. , Active Control of Mechanical Vibrations in a Circular Disk, ASME J. Dyn. Syst., Meas Contr., 114, 104—112 ( 1992).

Timoshenko, S.P. , Young, D.H. , and Weaver, W. , “Vibration Problems in Engineering ” John Wiley & Sons, New York, 1990.

Gevarter, W.B. , Basic Relations for Control of Flexible Vehicles , AIAA Journal, 8(4), 666—672 (1970).

Gopal, M. , “ Control Systems, Principles and Design,” McGraw-Hill International Edition, New York, 2003.

An Entire Strategy for Control of a Calender Roller System. Part I: Dynamic System Modeling and Controller Design

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