![]() |
|
|||||||||||||||||||||||||||||||
|
Home
Process Simulation
Device Simulation
Interactive Tools
Virtual Wafer Fab
Licensing
Platforms
Services
Design Flows
Technical Library
Downloads and Support
Corporate
Contact Us
Learn more
|
Comparison of 3-Dimensional Quantum Effects in Nano
|
|||||||||||||||||||||||||||||||
|
|
Figure 1 : Scheme of the Nano-Devices. Tox=1nm Tsi=5.6nm, L=5.6nm W=8nm(a)
DG-FET, (b) Tri-Gate FET, (c) Four-Gate FET, (d) Wire FET. |
Simulation
The Bohm Quantum Potential (BQP) model is an expansion of the Wigner equation and calculates the effects of quantum confinement on the electron and hole concentration and C-V curves [1].
As we have 4 different structures, we compared carrier concentration on the center cutplane of the gate as shown in Figure 2.
![]() |
Figure 2. Cutplane Position Carrier Distribution Comparison. |
Figures 3 and 4 show the effects of carrier confinement on the center of the gate channel. The tri-gate FET with no gate electrode on bottom shows asymetrical confinement.
![]() |
Figure 3. Electron Concentration with BQP Solution at Vgate=0.0V. |
![]() |
Figure 4. Hole Concentration with BQP Solution Vgate=0.0V. |
Figure 5 shows that the electron concentration distribution at a gate voltage of 1.0V. From this concentration distribution it can be seen that the wire FET has an isotropic electron carrier concentration.
![]() |
Figure 5. Electron Concentration with BQP Solution
at Vgate=1.0V and Vdrain=0.4V.
|
The peak electron and hole concentrations of the 4 MOSFET types are shown in Table 1.
|
|||||||||||||||
Table 1. Peak carrier concentrations. |
Figure 6 shows how the threshold voltage depends on the structure
of the 4 devices. The dual gate FET has the lowest threshold
voltage but
the lowest
above threshold conductance. But the four gate and wire
FET show higher threshold voltages than the dual gate FET. The
four FET
has higher
drain current then
the wire FET because of the area and confinement effect
of the FETs.
![]() |
Figure 6. Comparision of IdVg and C-V Curves.
|
Conclusion
This article presents the basic characteristics of 4 types of nano devices using the BQP model in 3-Dimensional structures. The characteristics are very dependent on the device geometry so the carrier confinement distribution and C-V curves are consequently different. The BQP model is very effective and flexible at simulating quantum confinement effects for 3-Dimensional geometries.
Reference