In Fig. 7.20 several regions are indicated in the output characteristics of a high-power HEMT.
Fig. 7.21 shows the simulated and measured of
versus
bias with
as a parameter. Generally a decrease is seen, however, the data at different
biases
suggest different paths for this decrease.
![]() |
To evaluate the substrate temperature as a source of
degradation of
with bias Fig. 7.22 shows the
measured dependence of
at the lattice temperature
between 348 K and 473 K for
= 1.5 V. A reduction of 60
mS/mm / 100 K is found, which amounts to about 13% per 100 K. A
pronounced reduction of the second peak of
similar to
Fig. 7.4 is visible.
To optimize a given pseudomorphic HEMT structure with respect to output power, gain, and the breakdown voltage at a given frequency, a combination of simulations, small-signal measurements, and load-pull measurements is used. For the given double recess structures, Fig. 7.23 defines the terminology for the geometric quantities.
For the pseudomorphic HEMT the limiting mechanism
prevailing is the diode due to thermionic field emission. The
critical field thus prevails at the drain side of the gate contact
in the barrier and channel layer. In a systematic approach two
concepts can be applied for optimization to achieve breakdown
hardness.
The first concept is based on a depleted outer recess. As shown in Fig. 7.24, the
field prevails between the carrier concentration at the lateral edge of the outer recess and the
gate metal. In this case
is limited and the depth
needs to be large enough to enable
the surface potential to deplete the cap. The doping concentrations in the cap and of the
-doping have to be chosen accordingly.
The length of the second recess
relaxes the maximum fields in the spacer and thus
in the channel at high operational
bias, typically
5 V. The exact geometry
determines, for which bias situations how much of the underlying barrier and channel is depleted.
Using such a concept, extremely high on- and off-state breakdown voltages, as shown in Chapter 6,
can be achieved for the pseudomorphic AlGaAs/InGaAs/GaAs power HEMT.
![]() |
![]() |
If the second recess is chosen to be not depleted, as shown Fig. 7.25, then the
inner recess length
is of primary importance to determine the fields in barrier and channel.
A sharp drop occurs between the drain site of the gate and the lateral edge of the first recess.
The sum of the length
and
recess leads to a marginal additional
relaxation. The depth of the inner recess is of no importance, once it exceeds a certain value.
For the second concept, the first recess protects the diode especially for the
off-state. As a rule of thumb it was found that using such a concept for a
= 200 nm device,
a maximum breakdown voltage of
= 11 V evolves. Comparing Fig. 7.24 and
Fig. 7.25 the advantage of the depleted cap can be seen resulting in a reduction of the
channel fields.
Once the HEMT opens for rising
the second recess relaxes the fields for the
on-state. For
for
a significant amount of carrier populates the
spacer and the maximum field is relaxed by the length
only, as seen in Fig. 7.26.
The high concentration of carriers causes impact ionization effects as demonstrated in Chapter 3.
![]() |
Fig.7.27 shows the maximum electric field in the channel for the case of a
non-depleted cap versus inner recess length
.
![]() |
![]() |
This argumentation in a modified form is also useful for InAlAs/InGaAs devices. As stated in [281] the occurrence of additional space charge regions in the device is undesirable, since it provokes additional generation/recombination and the holes lead to undesirable potential shifts at the source side of the gate, as discussed in the next section. However, a relaxed inner recess relaxes the fields for the on-state breakdown at the drain side of the gate, and can, in combination with a carefully chosen moderate channel In content, allow to build metamorphic power HEMTs.
As short channel effects were discussed earlier,
Fig. 7.29 shows the simulated drop of
with
for a pseudomorphic AlGaAs/InGaAs HEMT with a non-depleted recess.
As can be seen, the innermost spacer length
influences the
current gain. Again, this can be understood by the occurrence of
real space transfer. Higher fields, which prevail under the first
recess without the relaxation of the second, enhance with shorter
recess length and provoke a relatively higher drop of
, once
rises. In Fig. 7.30 a measured comparison of the
decrease
/
as a function of temperature
is shown for a 4
40
m pseudomorphic HEMT with
= 210 nm. The drop was determined between
= 1.5 V and
= 5 V for
for
. It can be observed
in Fig. 7.30 that the decrease
/
calculated is less pronounced once the temperature
increases.