Fig. 4.17 and 4.18 show the on-state characteristics for a constant
gate-to-source voltage (V
) as a function of the drain-to-source voltage
(V
), and the transfer characteristics as a function of the applied
V
for a constant V
at two different lattice temperatures.
For any fixed gate voltage above threshold (V
V
),
Figure 4.17:
On-state characteristics (left), and transfer characteristics (right) of a UMOSFET at room
temperature.
Figure 4.18:
On-state characteristics (left), and transfer characteristics (right) of a UMOSFET at 500
K.
the on-state current and the transistor gain (dI
/dV
) is larger at
room temperature than at 500 K due to the decrease in carrier (channel electron) mobility with
temperature. As the gate voltage is decreased, the channel current decreases because there are
fewer electrons attracted into the channel to carry current. The threshold voltage which is
V
=5V, as seen in Fig. 4.17 (right) at room temperature, decreases
slightly with temperature, see Fig. 4.18 (right) for temperature of 500K. As the
gate voltage is decreased below threshold (V
V
), electrons are
repelled from the oxide-semiconductor interface effectively turning off current flow in the
channel. As the temperature is increased well above room temperature,
Figure 4.19:
The carrier mobility at 300K (left) and
500K (right) of UMOSFET in 6H-SiC at V
=5 V and V
=10
V.
Figure 4.20:
On-state (left), and transfer characteristics (right) as a function of
temperature.
the ability of carriers to move through a semiconductor crystal is decreased. This arises
because atoms in the crystal lattice have more thermal energy that results in more
collisions with carriers moving through the crystal in response to an electric field. The
resulting decrease in carrier mobility with temperature due to lattice scattering reduces the
amount of current that a transistor can carry (see Fig. 4.19). In
general, the increase in the semiconductor device resistance with temperature follows a
power law behavior, where is usually between 1.5 and 2.5 for -SiC well above room
temperature where lattice scattering is dominant. An illustration of the effect of the
temperature on the on-state and transfer characteristics is depicted in
Fig. 4.20.
The reverse voltage characteristics depicted in Fig. 4.21 (left) shows
the blocking voltage of 1700V at room temperature which slightly increases with rising
temperature. It is approximately 85 of the theoretical plane-junction blocking voltage
for the designed blocking layer. The specific on-resistance determined from the linear region
of the IV curve is 23.12 mcm and results in a
FOM of 125MW/cm. Fig. 4.21 (right) summarizes the effect of the temperature on the
leakage current and the specific on-resistance on this device. The
value
increases with temperature despite the negative shift of the threshold voltage
(V
), due to the decrease in the electron mobility in the drift region.
The sharp geometry of the trench corners in the UMOSFET give rise to two-dimensional field
crowding as shown in Fig. 4.22 in the blocking state, resulting in high
fields in the oxide. This is especially critical in SiC, since the critical field for
avalanche breakdown in SiC is approximately ten times higher than in silicon, the peak surface
fields in the semiconductor can reach values in the range of 2-3 MV/cm without initiating
semiconductor breakdown. By GaußLaw, the field in the oxide is some 2.5 times higher than
the field in the adjacent SiC. This can bring the oxide field to 5-7 MV/cm, very close to the
breakdown field of the oxide. With a two to three times enhancement in field at the trench
corners, oxide breakdown is likely to occur soon. Oxide breakdown at the trench corners thus
becomes the factor limiting the blocking voltage of SiC UMOSFETs.
Figure 4.21:
Reverse bias
characteristics of a UMOS power transistor in SiC (left), and the effect of temperature on
the specific-on-resistance and leakage current (right).
Figure 4.22:
Electric field profile in the trench area for a 1500 V reverse biased
UMOSFET (left), and the peak field crowding at the trench corner in a three dimensional
representation (right).