ANALYSIS OF PUMP AND SYSTEM
CHARACTERISTIC CURVES
Analyze a set of pump and system characteristic curves for the following conditions: fric-
tion losses without static head; friction losses with static head; pump without lift; system
with little friction; much static head; system with gravity head; system with different pipe
sizes; system with two discharge heads; system with diverted flow; and effect of pump
wear on characteristic curve.
Calculation Procedure:
- Plot the system-friction curve
Without static head, the system-friction curve passes through the origin (0,0), Fig. 13, be-
cause when no head is developed by the pump, flow through the piping is zero. For most
piping systems, the friction-head loss varies as the square of the liquid flow rate in the
system. Hence, a system-friction curve, also called a friction-head curve, is parabolic—
the friction head increases as the flow rate or capacity of the system increases. Draw the
curve as shown in Fig. 13. - Plot the piping system and system-head curve
Figure 14a shows a typical piping system with a pump operating against a static discharge
head. Indicate the total static head, Fig. 146, by a dashed line—in this installation Hts =
110 ft. Since static head is a physical dimension, it does not vary with flow rate and is a
constant for all flow rates. Draw the dashed line parallel to the abscissa, Fig. \4b.
From the point of no flow—zero capacity—plot the friction-head loss at various flow
rates—100, 200, 300 gal/min (6.3, 12.6, 18.9 L/s), etc. Determine the friction-head loss
by computing it as shown in an earlier calculation procedure. Draw a curve through the
points obtained. This is called the system-head curve.
Plot the pump head-capacity (H-Q) curve of the pump on Fig. \4b. The H-Q curve can
be obtained from the pump manufacturer or from a tabulation of H and Q values for the
pump being considered. The point of intersection A between the H-Q and system-head
curves is the operating point of the pump.
Changing the resistance of a given piping system by partially closing a valve or mak-
ing some other change in the friction alters the position of the system-head curve and
pump operating point. Compute the frictional resistance as before, and plot the artificial
system-head curve as shown. Where this curve intersects the H-Q curve is the new oper-
ating point of the pump. System-head curves are valuable for analyzing the suitability of a
given pump for a particular application.
Copocity
FIGURE 13. Typical system-friction curve.
Friction
losses
System friction
curve