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Centrifugal Pumps Design and Application 2nd ed - Val S. Lobanoff, Robert R. Ross (Butterworth-Heinemann, 1992)

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516 <strong>Centrifugal</strong> <strong>Pumps</strong>: <strong>Design</strong> <strong>and</strong> <strong>Application</strong><br />

Methods of Calculating Alignment Movements<br />

Several methods are available for calculating the requir<strong>ed</strong> alignment<br />

movements using data record<strong>ed</strong> from the alignment measurements. Table<br />

19-4 describes these, <strong>and</strong> Figure 19-5 shows the alignment plotting<br />

board, a popular graphical calculating device for determining alignment<br />

movements.<br />

Jig Posts<br />

For dial indicator measurements, it is sometimes useful to use auxiliary<br />

surfaces, sometimes call<strong>ed</strong> jig posts. These are most often us<strong>ed</strong> for rim<br />

measurements, but if necessary, can be us<strong>ed</strong> for face measurements.<br />

They accomplish the task of moving the measurement surface to a more<br />

convenient location rather than measuring directly on the shaft or coupling<br />

surface. Also, if the jig post has a flat surface, it eliminates curvature<br />

error that can sometimes r<strong>ed</strong>uce measurement accuracy on small diameters.<br />

Table 19-4<br />

Methods of Calculating Alignment Movements<br />

Method Advantages Disadvantages<br />

Nelson's<br />

Method<br />

Two-Step<br />

Mathematical<br />

Methods<br />

Graph Paper<br />

Plot<br />

Simple pencil <strong>and</strong> paper<br />

math, using face-<strong>and</strong>-rim<br />

data. Easy to visualize <strong>and</strong><br />

figure. Accurate.<br />

Pencil <strong>and</strong> paper<br />

mathematics, using any type<br />

of measurement data. More<br />

efficient than Nelson's<br />

method. Accurate.<br />

Pencil, straight<strong>ed</strong>ge, <strong>and</strong><br />

graph paper, using any type<br />

of measurement data. Easier<br />

to visualize than straight<br />

mathematical methods. Can<br />

use on multi-element trains<br />

for optimum move<br />

calculations.<br />

Applicable only to<br />

face-<strong>and</strong>-rim measurement.<br />

A four-move method, less<br />

efficient than two-move<br />

methods. The second <strong>and</strong><br />

fourth moves may reverse<br />

some of the corrections<br />

appli<strong>ed</strong> in the first <strong>and</strong> third<br />

moves.<br />

Harder to visualize than<br />

Nelson's method. More<br />

likelihood of calculation<br />

error due to incorrect choice<br />

of sign.<br />

Slightly less accurate than<br />

straight mathematical<br />

methods, but not usually<br />

enough so to matter.<br />

Awkward to use in field.

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