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<strong>Design</strong> Tutorial: Configural Graphics for Process Control 233<br />

Low-Level Data<br />

(process variables)<br />

High-Level Properties<br />

(process constraints)<br />

T = time<br />

V1 = setting for valve 1<br />

V2 = setting for valve 2<br />

V 3 = setting for valve 3<br />

I 1 = flow rate through valve 1<br />

I2 = flow rate through valve 2<br />

O = flow rate through valve 3<br />

R = volume of reservoir<br />

K1 = I1 - V1 Relation between comman-<br />

K 2 = I 2 - V 2 ded flow (V) <strong>and</strong> actual flow<br />

K3 = O - V3 (I or O)<br />

K 4 =<br />

R = (I 1 + I 2 ) - O<br />

Relation between reservoir<br />

volume (R), mass in (I1 + I2),<br />

<strong>and</strong> mass out (O)<br />

G1 =<br />

G 2 =<br />

volume goal<br />

output goal (dem<strong>and</strong>)<br />

K5 = R - G1 Relation between actual states<br />

K 6 = O - G 2 (R, O) <strong>and</strong> goal states (G 1 , G 2 )<br />

V1<br />

I1<br />

V2<br />

I2<br />

R<br />

V 3<br />

O<br />

FIGURE 10.1<br />

A simple work domain from process control. (Adapted with permission from Bennett, K. B.,<br />

A. L. Nagy, <strong>and</strong> J. M. Flach. 1997. In H<strong>and</strong>book of Human Factors <strong>and</strong> Ergonomics, ed. G. Salvendy,<br />

Copyright 1997, New York: John Wiley & Sons. All rights reserved.)<br />

Controlling even this simple process will depend on a consideration of<br />

both high-level properties <strong>and</strong> low-level data. As the previous example indicates,<br />

decisions about process goals (e.g., maintaining a sufficient level of<br />

reservoir volume) generally require consideration of relationships between<br />

variables (whether there is a net inflow, a net outflow, or mass is balanced),<br />

as well as the values of the individual variables themselves (what the current<br />

reservoir volume is).<br />

© 2011 by Taylor & Francis Group, LLC

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