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HVAC Control in the New Millennium.pdf - HVAC.Amickracing

HVAC Control in the New Millennium.pdf - HVAC.Amickracing

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<strong>HVAC</strong> <strong>Control</strong> <strong>in</strong> <strong>the</strong> <strong>New</strong> <strong>Millennium</strong>Derivative ModeThe proportional mode considers <strong>the</strong> present state of <strong>the</strong> processerror and <strong>the</strong> <strong>in</strong>tegral mode uses its past history. The derivative modeanticipates its future state and acts on this forecast. This third controlmode became needed as <strong>the</strong> size of equipment <strong>in</strong>creased with a greatermass and <strong>the</strong>rmal <strong>in</strong>ertia.A large process has more <strong>in</strong>ertia or momentum which makes itdifficult to stop or reverse a control trend. The derivative mode tries topredict process errors before <strong>the</strong>y evolve and take corrective action <strong>in</strong>advance of <strong>the</strong> occurrence.When <strong>the</strong> error is constant, <strong>the</strong> derivative contribution to <strong>the</strong> outputsignal is zero. This is because <strong>the</strong> derivative contribution is based on<strong>the</strong> rate at which <strong>the</strong> error is chang<strong>in</strong>g. When that rate is zero <strong>the</strong> derivativeis zero. The derivative contribution always corresponds to <strong>the</strong> slopeof <strong>the</strong> error curve.Derivative TimeThe derivative sett<strong>in</strong>g uses a derivative time (Td) which is <strong>the</strong>length of time <strong>the</strong> derivative mode looks <strong>in</strong>to <strong>the</strong> future. If <strong>the</strong> derivativemode is set for Td, it will supply a correction that will equal <strong>the</strong> correctionwhich <strong>the</strong> proportional mode would have generated at Td. Thelonger <strong>the</strong> Td sett<strong>in</strong>g, <strong>the</strong> fur<strong>the</strong>r <strong>in</strong>to <strong>the</strong> future <strong>the</strong> derivative-modepredicts and <strong>the</strong> larger is <strong>the</strong> corrective value. The derivative time canbe adjusted from a few seconds to hours.PD control loops are sometimes used <strong>in</strong> <strong>the</strong> slave controller <strong>in</strong> temperaturecascade systems when <strong>the</strong>re is a need to <strong>in</strong>crease <strong>the</strong> sensitivityof <strong>the</strong> slave loop. PID control is more widely used and applications<strong>in</strong>clude many temperature control systems.Limitations of Derivative ModeThe derivative mode acts upon <strong>the</strong> rate of error signal change andit can cause unnecessary upsets. It tends to react to sudden setpo<strong>in</strong>tchanges and will amplify noise. The control algorithm can be altered sothat <strong>the</strong> derivative acts on <strong>the</strong> measurement and not on <strong>the</strong> error. Thiswill reduce upsets.©2001 by The Fairmont Press, Inc. All rights reserved.

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