Previous:
Constants
Up:
Dissertation Sergey Smirnov
Next:
List of Tables
List of Figures
.
Momentum and quasi-momentum differ by the vector
.
2.2.
Momentum and quasi-momentum for different shapes of the surface of constant energy.
.
Evolution of a domain in the
space. The domain changes its form but its volume is the same during the semiclassical evolution process.
2.4.
The Fermi-Dirac distribution at zero and finite temperatures.
2.5.
The Pauli exclusion principle forbids transitions to the states which are already occupied by electrons.
2.6.
The surfaces of constant energy for Si and Ge.
2.7.
Angels
and
with respect to the coordinate system which diagonalizes
.
3.1.
Edge dislocation.
3.2.
Screw dislocation.
3.3.
S-MODFET structure.
.
Full degeneracy reduction due to the applied stress for a hypothetical band structure. For a general orientation of applied forces
.
.
Partial degeneracy reduction due to the applied stress for a hypothetical band structure. For applied forces oriented along high symmetry axes
.
3.6.
The stress tensor components in terms of the applied forces.
3.7.
Repopulation effect between
and
valleys in strained material.
4.1.
Graphical representation of the first iteration term.
4.2.
Graphical representation of the second iteration term.
4.3.
The same integration area can be covered either vertically a) or horizontally b).
4.4.
Schematic illustration of the scattering processes at high degeneracy.
.
Schematic representation of the zero field Monte Carlo algorithm. Here
and
denote before- and after-scattering states, respectively.
4.6.
Zero field Monte Carlo flow chart.
4.7.
Schematic representation of the small-signal algorithm.
4.8.
Flow chart of the small-signal algorithm.
5.1.
The perpendicular component of the low field electron mobility
.
5.2.
The in-plane component of the low field electron mobility
.
5.3.
The valley population for the substrate orientation
.
5.4.
The valley population for the substrate orientation
.
5.5.
The band edges in strained Si grown on the substrate with the orientation
.
5.6.
as a function of
for
, and
in Si/
.
5.7.
as a function of
for
, and
in Si/
.
5.8.
as a function of
for
, and
in Si/
.
5.9.
as a function of
for
, and
in Si/
.
5.10.
The valley populations as functions of
for
in Si/
.
5.11.
The valley populations as functions of
for
in Si/
.
5.12.
The in-plane electron mobility
(cm
/V
s) as a function of
in Si grown on
.
5.13.
The in-plane electron mobility
(cm
/V
s) as a function of
in Si grown on
.
5.14.
The in-plane electron mobility
(cm
/V
s) as a function of
in Si grown on
.
5.15.
The electron mobility
and
in relaxed and strained
on the Si substrate with the orientation
.
5.16.
in
on
for several substrate orientations.
5.17.
in
on
for several substrate orientations.
5.18.
in
on
for several substrate orientations.
5.19.
in
on
for several substrate orientations.
5.20.
The valley populations as functions of the active layer composition for the
substrate with the orientation
.
5.21.
The majority electron mobility in relaxed Si.
5.22.
The doping dependence of
in Si on
.
5.23.
The doping dependence of
in Si on
.
5.24.
The doping dependence of
in Si on
.
5.25.
The doping dependence of
in Si on
.
5.26.
The valley population in strained Si grown on the
substrate oriented along
.
5.27.
The composition dependence of
in
on
Si at several doping levels.
5.28.
The composition dependence of
in
on
Si at several doping levels.
5.29.
The differential velocity in non-degenerate and degenerate (n=
cm
) relaxed Si for a stationary electric field
kV/cm.
5.30.
Energy distribution functions for the two carrier ensembles in non-degenerate relaxed Si.
5.31.
Energy distribution functions for the two carrier ensembles in degenerate relaxed Si.
5.32.
The differential velocity in non-degenerate relaxed and strained Si for
kV/cm.
B.1.
Feynman diagram for a single link.
 
Previous:
Constants
Up:
Dissertation Sergey Smirnov
Next:
List of Tables
S. Smirnov: