6
2.
VALVES.
PRESSURE
REGULATORS
33
a tighter shutoff.
A
high-quality valve should not, when shut off, pass more than
001
percent of its maximum (full-open) throughput. Double-seat valves tend to provide
much lower-grade shutoff. The permissible maximum leakage is
50
times the above
value, that is,
0.5
percent (Sanders 1969). The pressure force acting upon the inner
valve
of
a double-seat valve is almost fully balanced; the forces acting from below
and from above upon the double inner-valve body are almost equal. The force
required to operate the valve is thus comparatively slight. The inner valve
in
a
single-seat design valve is, on the other hand, exposed to a substantial pressure
differential when closed, and the force required to open
it
is therefore quite great.
,
P
(a
1
(b)
(c
1
Fig
6.2
-
12.
Inner-valve designs
According to its design and opening characteristic, the inner valve may be quick-
opening, linear
or
equal-percentage. Part (a) of
Fig.
6.2
-
I2
shows a so-called quick-
opening disc valve.
It
is
used when the aim is
to
either shut off the fluid stream
entirely
or
let
it
pass at
full
capacity (‘snap action’). The characteristic ofsuch a valve
is graph (a) in
Fig.
6.2-
13.
The graph is a plot of actual throughput related to
maximal throughput
v.
actual valve travel related to total valve travel. Graph (a)
shows that, in a quick-opening valve, throughput attains
0.8
times the
full
value at a
relative valve travel of
0.5.
The inner-valve design shown in part (b) of
Fig.
4.2-
I2
provides the linear characteristic of graph (b) in
Fig.
6.2
-
IS.
In such a valve, a given
throughput invariably entails a given increment in throughput. This type
of
regulation is required e.g. in fluid-level control where, in an upright cylindrical tank,
a given difference in fluid level invariably corresponds to a given difference
in
fluid
content. The inner-valve design shown in part (c) of
Fig.
6.2-
I2
gives rise to a so-
called equal-percentage characteristic (part c, in
Fig.
6.2-
IS).
In a valve of this
design, a given valve travel will invariably change the throughput in a given
proportion. Let e.g.
4/4max
=0.09, in which case the diagram shows
s,/smax
to equal
0.40.
If
this latter is increased by
020
to 0.60, then
4/4,,x
becomes
0.2,
that is, about
2.2
times the preceding value.
A
further increase in relative valve travel by
02
(that is,
to
0.8)
results in a relative throughput of 0.45, which is again round
2.2
times the
foregoing value. This is the type of regulation required e.g. in controlling the
temperature of a system. To bring about a unit change of temperature in the system