Upload
emil-arnold
View
213
Download
1
Embed Size (px)
Citation preview
Al8
tors. but little definitive understanding is truly available. Here, the extent of band tailing and the
role of this band tailing in electron transport have been estimated from the second-order correction
to the surface subbands arising from the surface roughess induced random potential. Surface
roughness parameters were determined from high resolution TEM pictures of the S-SO, interface
and are found to be in reasonable agreement with earlier estimates. Calculations based upon these
parameters indicate that band tailing is important at high inversion layer densities (2 lO’*/cm*).
Surface Science I 13 (1982) 239-243
North-Holland Publishing Company 239
COMPUTER SIMULATION OF CONDUCTIVITY AND HALL EFFECT IN INHOMOGENEOUS INVERSION LAYERS Emil ARNOLD
Philips L.&wutories. Briurclifj Munor, New York 10510, USA
Received 8 July 1981; accepted for publication 25 August 19~1
A two-dimensional resistor network was used to simulate the conductivity and Hall effect in an
inhomogeneous inversion layer. Two types of inhomogeneities were considered: Poisson-distributed
conductivity fluctuations, and correlated inhomogeneities, forming elongated inclusions. The
conductivity was found to be rather insensitive to the type of fluctuations chosen, but the Hall
carrier concentration is strongly model-sensitive. The computer simulations are compared with
experimental data and with the results of the effective medium theory.
244 Surface Science I I3 (1982) 244-248
THERMOELECTRIC POWER IN A DISORDERED TWO-DIMENSIONAL INTERACTING ELECTRON GAS C.S. TING
Depurtment of Physics, University of Houston, Houston. Texas 77004, USA
and
A. HOUGHTON and J.R. SENNA
Deportment of Physics, Brown Universit.v, Providence, Rhode Islund 02912, USA
Received 17 June 1981; accepted for publication 24 August 1981
The thermoelectric power Q is evaluated in a two-dimensional disordered system with long
range electron-electron interactions. Our approach here is based upon the method of Altshuler et
al., and only the exchange diagram in the self energy is considered. The result at finite temperature
is Q=Q,,[l -(1/27rEpr) ln(l/TT)], E, and 7 are the Fermi energy and relaxation time due to impurity scattering respectively. Qa =?r*T/3eE, is the thermoelectric power when the effect of
electron-electron interactions is neglected. Here, e is the charge of an electron.