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LMH6550_06 Datasheet, PDF (14/17 Pages) National Semiconductor (TI) – Differential, High Speed Op Amp
Application Section (Continued)
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FIGURE 9. Transformer Out High Impedance Load
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FIGURE 10. Calculating Transformer Circuit Net Gain
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FIGURE 11. Transformer Out Low Impedance Load
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FIGURE 12. Driving 50Ω Test Equipment
CAPACITIVE DRIVE
As noted in the Driving ADC section, capacitive loads should
be isolated from the amplifier output with small valued resis-
tors. This is particularly the case when the load has a resis-
tive component that is 500Ω or higher. A typical ADC has
capacitive components of around 10 pF and the resistive
component could be 1000Ω or higher. If driving a transmis-
sion line, such as 50Ω coaxial or 100Ω twisted pair, using
matching resistors will be sufficient to isolate any subse-
quent capacitance. For other applications see the “Sug-
gested ROUT vs. Cap Load” charts in the Typical Perfor-
mance Characteristics section.
POWER DISSIPATION
The LMH6550 is optimized for maximum speed and perfor-
mance in the small form factor of the standard SOIC pack-
age, and is essentially a dual channel amplifier. To ensure
maximum output drive and highest performance, thermal
shutdown is not provided. Therefore, it is of utmost impor-
tance to make sure that the TJMAX is never exceeded due to
the overall power dissipation.
Follow these steps to determine the Maximum power dissi-
pation for the LMH6550:
1. Calculate the quiescent (no-load) power: PAMP = ICC*
(VS), where VS = V+ - V−. (Be sure to include any current
through the feedback network if VOCM is not mid rail.)
2. Calculate the RMS power dissipated in each of the
output stages: PD (rms) = rms ((VS - V+OUT) * I+OUT) +
rms ((VS − V−OUT) * I−OUT) , where VOUT and IOUT are
the voltage and the current measured at the output pins
of the differential amplifier as if they were single ended
amplifiers and VS is the total supply voltage.
3. Calculate the total RMS power: PT = PAMP + PD.
The maximum power that the LMH6550 package can dissi-
pate at a given temperature can be derived with the following
equation:
PMAX = (150˚ – TAMB)/ θJA, where TAMB = Ambient tempera-
ture (˚C) and θJA = Thermal resistance, from junction to
ambient, for a given package (˚C/W). For the SOIC package
θJA is 150˚C/W, and for the MSOP package it is 235˚C/W.
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