FAIRCHILD AN-90

Fairchild Semiconductor
Application Note 90
August 1973
INTRODUCTION
The purpose of this 54C/74C Family Characteristics application note is to set down, in one place, all those characteristics which are common to the devices in the MM54C/MM74C
logic family. The characteristics which can be considered to
apply are:
1. Output voltage-current characteristics
simple a manner as possible to facilitate its use. This
coupled with the fact that 54C/74C has the same function
and pin-out as standard series 54L/74L will make the application of CMOS to digital systems very straightforward.
2.
3.
4.
Noise characteristics
Power consumption
Propagation delay (speed)
5. Temperature characteristics
With a good understanding of the above characteristics the
designer will have the necessary tools to optimize his system. An attempt will be made to present the information in as
OUTPUT CHARACTERISTICS
Figure 1 and Figure 2 show typical output drain characteristics for the basic inverter used in the 54C/74C family. For
more detailed information on the operation of the basic inverter the reader is directed to Application Note AN-77,
“CMOS, The Ideal Logic Family”. Although more complex
gates, and MSI devices, may be composed of combinations
of parallel and series transistors the considerations that govern the output characteristics of the basic inverter apply to
these more complex structures as well.
74C Family Characteristics
74C Family Characteristics
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(A) Typical Output Sink
Characteristic (N-Channel)
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(B) Typical Output Source
Characteristic (P-Channel)
FIGURE 1.
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(A) Typical Output Sink
Characteristic (N-Channel)
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(B) Typical Output Source
Characteristic (P-Channel)
FIGURE 2.
AN-90
© 1998 Fairchild Semiconductor Corporation
AN006021
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NOISE CHARACTERISTICS
The 54C/74C family is designed so that the output characteristics of all devices are matched as closely as possible. To
ensure uniformity all devices are tested at four output conditions (see Figure 1 and Figure 2). These points are:
VCC = 5.0V
VCC = 10V
VIN = 5.0V
VIN = 0V
IDS ≥ 1.75 mA
|IDS| ≥ 1.75 mA
VDS ≥ 5.0V
VIN = 10V
|VDS| ≥ 5.0V
VIN = 0V
IDS ≥ 8.0 mA
|IDS| ≥ 8.0 mA
VDS ≥ 10V
|VDS| ≥ 10V
Definition of Terms
Noise Immunity: The noise immunity of a logic element is
that voltage which applied to the input will cause the output
to change its output state.
Noise Margin: The noise margin of a logic element is the difference between the guaranteed logical “1” (“0”) level output
voltage and the guaranteed logical “1” (“0”) level input voltage.
The transfer characteristic of Figure 3 shows typical noise
immunity and guaranteed noise margin for a 54C/74C device operating at VCC = 10V. The typical noise immunity
does not change with voltage and is 45% of VCC.
Note that each device data sheet guarantees these points in
the table of electrical characteristics.
The output characteristics can be used to determine the output voltage for any load condition. Figure 1 and Figure 2
show load lines for resistive loads to VCC for sink currents
and to GND for source currents. The intersections of this
load line with the drain characteristic in question gives the
output voltage. For example at VCC = 5.0V, VOUT = 1.5V
(typ) with a load of 500Ω to ground.
These figures also show the guaranteed points for driving
two 54L/74L standard loads. As can be seen there is typically
ample margin at VCC = 5.0V.
In the case where the 54C/74C device is driving another
CMOS device the load line is coincident with the IDS = 0 axis
and the output will then typically switch to either VCC or
ground.
AN006021-5
FIGURE 3. Typical Transfer Characteristics
All 54C/74C devices are guaranteed to have a noise margin
of 1.0V or greater over all operating conditions
(see Figure 4).
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this guarantees that every node within a system can have
1.0V of noise, in logic “1” or logic “0” state, without malfunctioning. This could not be guaranteed without testing for both
conditions in Figure 5.
POWER CONSUMPTION
There are four sources of power consumption in CMOS devices: (1) leakage current; (2) transient power due to load capacitance; (3) transient power due to internal capacitance
and; (4) transient power due to current spiking during switching.
The first, leakage current, is the easiest to calculate and is
simply the leakage current times VCC. The data sheet for
each specific device specifies this leakage current.
The second, transient power due to load capacitance, can
be derived from the fact that the energy stored on a capacitor
is 1/2 CV2. Therefore every time the load capacitance is
charged or discharged this amount of energy must be provided by the CMOS device. The energy per cycle is then
2[(1/2) CVCC2] = CVCC2. Energy per unit time, or power, is
then CVCC2 f, where C is the load capacitance and f is the
frequency.
The third, transient power due to internal capacitance takes
exactly the same form as the load capacitance. Every device
has some internal nodal capacitance which must be charged
and discharged. This then represents another power term
which must be considered.
The fourth, transient power due to switching current, is
caused by the fact that whenever a CMOS device goes
through a transition, with VCC ≥ 2 VT, there is a time when
both N-channel and P-channel devices are both conducting.
An expression for this current is derived in Application Note
AN-77. The expression is:
AN006021-6
FIGURE 4. Guaranteed Noise Margin
over Temperature vs VCC
Noise immunity is an important device characteristic. However, noise margin is of more use to the designer because it
very simply defines the amount of noise a system can tolerate under any circumstances and still maintain the integrity
of logic levels.
Any noise specification to be complete must define how
measurements are to be made. Figure 5 indicates two extreme cases; driving all inputs simultaneously and driving
one input at a time. Both conditions must be included because each represents one worst case extreme.
where:
VT = threshold voltage
ICC(MAX) = peak non-capacitive current during switching
f = frequency
AN006021-7
(A)
Note that this expression, like the capacitive power term is
directly proportional to frequency. If the PVI term is combined
with the term arising from the internal capacitance, a capacitance CPD may be defined which closely approximates the
no load power consumption for a CMOS device when used
in the following expression:
Power (no load) = CPD VCC2 f
The total power consumption is then simplified to:
Total Power = (CPD + CL) VCC2 f + ILEAK VCC(1)
The procedure for obtaining CPD is to measure the no load
power at VCC = 10V vs frequency and calculate the value of
CPD which corresponds to the measured power consumption. This value of CPD is given on each 54C/74C data sheet
and with equation (1) the computation of power consumption
is straightforward.
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*VOUT = VOUT (1) MIN, VOUT (0) MAX
VN = Allowable Noise Voltage = 1.0V
(B)
To simplify the task even further Figure 6 gives a graph of
normalized power vs frequency for different power supply
FIGURE 5. Noise Margin Test Circuits
To guarantee a noise margin of 1.0V, all 54C/74C devices
are tested under both conditions. It is important to note that
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plex and has many nodes charging and discharging at various rates, all of the effects can be easily lumped into one
easy to use term, CPD.
Calculation of transient power due to load capacitance is a
little more complex since each output is switched at one half
the rate of the previous output: Taking this into account the
complete expression for power consumption is:
voltages. To obtain actual power consumption find the normalized power for a particular VCC and frequency, then multiply by CPD + CL.
AN006021-9
FIGURE 6. Normalized Typical Power
Consumption vs Frequency
This reduces to:
PTOTAL = (CPD + CL) VCC2 f + IL VCC
From the data sheet CPD = 90 pF and IL = 0.05 µA. Using
Figure 6 total power is then:
As an example let’s find the total power consumption for an
MM74C00 operating at f = 100 kHz, VCC = 10V and CL = 50
pF. From the curve, normalized power per gate equals 10
µW/pF. From the data sheet CPD = 12 pF; therefore, actual
power per gate is:
This demonstrates that with more complex devices the concept of CPD greatly simplifies the calculation of total power
consumption. It becomes an easy task to compute power for
different voltages and frequencies by use of Figure 6 and the
equations above.
Up to this point the discussion of power consumption has
been limited to simple gate functions. Power consumption
for an MSI function is more complex but the same technique
just derived applies. To demonstrate the technique let’s compute the total power consumption of a MM74C161, four bit
binary counter, at VCC = 10V, f = 1 MHz and CL = 50 pF on
each output.
The no load power is still given by P (no load) = CPD VCC2 f.
This demonstrates the usefulness of the concept of the internal capacitance, CPD. Even though the circuit is very com-
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PROPAGATION DELAY
Propagation delay for all 54C/74C devices is guaranteed
with a load of 50 pF and input rise and fall times of 20 ns. A
50 pF load was chosen, instead of 15 pF as in the 4000 series, because it is representative of loads commonly seen in
CMOS systems. A good rule of thumb, in designing with
CMOS, is to assume 10 pF of interwiring capacitance. Operating at the specified propagation delay would allow 5 pF
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fanout for the 4000 series while 54C/74C has a fanout of
40 pF. A fanout of 5 pF (one gate input) is all but useless, and
specified propagation delay would most probably not be realized in an actual system.
The same formula and curves may be applied to more complex devices. For example the propagation delay from data
to output for an MM74C157 operating at VCC = 10V and CL
= 100 pF is:
It is significant to note that this equation and Figure 7 apply
to all 54C/74C devices. This is true because of the close
match in drive characteristics of every device including MSI
functions, i.e., the slope of the propagation delay vs load capacitance line at a given voltage is typically equal for all devices. The only exception is high fan-out buffers which have
a smaller ∆tpd/pF.
Another point to consider in the design of a CMOS system is
the effect of power supply voltage on propagation delay. Figure 8 shows propagation delay as a function of VCC and
propagation delay times power consumption vs VCC for an
MM74C00 operating with 50 pF load at f = 100 kHz.
AN006021-10
FIGURE 7. Typical Propagation Delay per pF of Load
Capacitance vs Power Supply
Operating at loads other than 50 pF poses a problem since
propagation is a function of load capacitance. To simplify the
problem Figure 7 has been generated and gives the slope of
the propagation delay vs load capacitance line (∆tpd/pF) as a
function of power supply voltage. Because the propagation
delay for zero load capacitance is not zero and depends on
the internal structure of each device, an offset term must be
added that is unique to a particular device type. Since each
data sheet gives propagation delay for 50 pF the actual delay for different loads can be computed with the aid of the following equation:
AN006021-11
FIGURE 8. Speed Power Product and
Propagation Delay vs VCC
Above VCC = 5.0V note the speed power product curve approaches a straight line. However the tpd curve starts to “flatten out”. Going from VCC = 5.0V to VCC = 10V gives a 40%
decrease in propagation delay and going from VCC = 10V to
VCC = 15V only decreases propagation delay by 25%.
Clearly for VCC > 10V a small increase in speed is gained by
a disproportionate increase in power. Conversely, for small
decreases in power below VCC = 5.0V large increases in
propagation delay result.
Obviously it is optimum to use the lowest voltage consistent
with system speed requirements. However, in general it can
be seen from Figure 8 that the best speed power performance will be obtained in the VCC = 5.0V to VCC = 10V
range.
As an example let’s compute the propagation delay for an
MM74C00 driving 15 pF load and operating with a
VCC = 5.0V. The equation gives:
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Since the tpd can be entirely attributed to rise and fall time,
the temperature dependence of tPD is a function of the rate
at which the output load capacitance can be charged and
discharged. This in turn is a function of the sink/source current which was shown above to vary as −0.3% per degree
centigrade. Consequently we can say that tpd varies as
−0.3% per degree centigrade. Actual measurements of tpd
with temperature verifies this number.
TEMPERATURE CHARACTERISTICS
Figure 9 and Figure 10 give temperature variations in drain
characteristics for the N-channel and P-channel devices operating at VCC = 5.0V and VCC = 10V respectively. As can be
seen from these curves the output sink and source current
decreases as temperature increases. The effect is almost
linear and can be closely approximated by a temperature coefficient of −0.3% per degree centigrade.
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(A) Typical Output Drain Characteristic (N-Channel)
(B) Typical Output Drain Characteristic (P-Channel)
FIGURE 9.
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AN006021-15
(A) Typical Output Drain Characteristic (N-Channel)
(B) Typical Output Drain Characteristic (P-Channel)
FIGURE 10.
The drain characteristics of Figure 9 and Figure 10 show
considerable variation with temperature. Examination of the
transfer characteristics of Figure 11 indicates that they are
almost independent of temperature. The transfer characteristic is not dependent on temperature because although both
the N-channel and P-channel device characteristics change
with temperature these changes track each other closely.
The proof of this tracking is the temperature independence
of the transfer characteristics. Noise margin and maximum/
minimum logic levels will then not be dependent on temperature.
As discussed previously power consumption is a function of
CPD, CL, VCC, f and ILEAKAGE. All of these terms are essentially constant with temperature except ILEAKAGE. However,
the leakage current specified on each 54C/74C device applies across the entire temperature range and therefore represents a worst case limit.
AN006021-16
FIGURE 11. Typical Gate Transfer Characteristics
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74C Family Characteristics
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AN-90
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