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Electronic Properties of PbTeCdTe 100 interfaces

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Electronic Properties of PbTe/CdTe (100) interfaces. Roman Leitsmann, F. ... zinc blende structure. fundamental gap at G-point: 1.6 eV. PbTe : CdTe : CBO 1.0 eV ... – PowerPoint PPT presentation

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Title: Electronic Properties of PbTeCdTe 100 interfaces


1
Electronic Properties of PbTe/CdTe (100)
interfaces
Sponsored by
2
Motivation
  • PbTe/CdTe
  • PbTe Quantum-Dots are formed by an annealing
    process
  • W. Heiss et al. Appl. Phys. Lett. 88, 192109(
    2006)
  • they exhibit (110), (100), and (111) facets
  • they show intense mid-infrared luminescence
  • high potential for future applications like
  • mid-infrared quantumdot-laser
  • devices in medical diagnostics
  • mid-infrared spectroscopy

3
Motivation
  • Theory
  • Theoretical Problems using periodic boundary
    conditions
  • two in general different A- and B-interfaces
  • induced dipole field at polar interfaces ( -
    ... - -)
  • charge transfer ? ionization degree of interface
    atoms

Energy
Position along 100
4
Modelling
Slab-Approximations
Four Supercell modells for electronic
bandstructure calculations
5
Modelling
Bulk-Properties
PbTe
rocksalt structure fundamental gap at L-point
0.19 eV
P. Dziawa et al. phys.stat.sol c. 2,1167(2005)
CBO 1.0 eV VBO 0.4 eV
R.Leitsmann (to be published)
CdTe
zinc blende structure fundamental gap at G-point
1.6 eV
P. Dziawa et al. phys.stat.sol. c 2,1167(2005)
6
  • Stoichiometric slab approximation
  • Induced dipole potential
  • charge transfer
  • partiall ionized interface atoms
  • Metallic band structure
  • occupied conduction bands
  • empty valence bands

Not suitable for isolated interfaces
Suitable for layered heterostructures
  • Band structure
  • Energy alignment

B-interf.
A-interf.
B-interf.
7
  • Non-stoichiometric slab approximation
  • No dipole potential
  • no charge transfer
  • partiall ionized interface atoms
  • Metallic band structure
  • shifted Fermi-level
  • interface states (1/2cK, 1cJ)
  • Suitable for
  • isolated interfaces
  • layered heterostructures
  • Band structure
  • Energy alignment

B-interf.
B-interf.
B-interf.
8
Summary/Conclusions
Calculation of polar interface band structures
different situations different modells
Non-stoichiometric Slab Approx.
Dipole corrected Slab Approx.
Stoichiometric Slab Approx.
Vacuum Slab Approx.
symmetry constrained sys.
layered herterostructures
isolated interfaces
Cd-terminated PbTe/CdTe(100) interface band
structure
several interface states
metallic character
9
Thank you for your attention.
Sponsored by
10
Results
  • Dipole corrected slab approximation
  • Comp. dipole potential
  • no charge transfer
  • fully ionized interface atoms
  • Semicond. band structure
  • filled/empty bands
  • interface states (1cK, 1cJ, 1vG)
  • Suitable for
  • field-free interfaces
  • e.g. dot-matrix interfaces
  • Interface band structure
  • Energy alignment

A-interf.
B-interf.
A-interf.
11
Results
  • Vacuum slab approximation
  • Dipole potential within CdTe
  • no charge transfer
  • partiall ionized interface atoms
  • Metallic band structure
  • shifted Fermi-level
  • interface states (1/2cK, 1cJ)
  • Suitable for
  • isolated interfaces
  • BUT not as good as N-SA
  • Interface band structure
  • Energy alignment

A-interf.
surfaces
A-interf.
12
Additional information
  • Dipole correction

We compensate the artificial dipole potential ?
with a ramp-shaped potential
plane averaged potential
Calculate interface energies by total energy
differences
Energy corrections due to artificial dipole
potential ?
position along 100
13
Band offset
  • Alignment of electrostatic potentials

Two step procedure
PbTe
CdTe
?VBM
VBM(CdTe)
VBM(PbTe)
?(PbTe-CdTe)
  • bulk calculation of VBM w.r.t. the
    plane-averaged potential
  • interface calculation of ?(PbTe-CdTe) ? ?VBM

14
Results
  • Band offset

Type- I heterostructure
LDA
LDASO
? results are used to correctly align the
interface bandstructures
Experimental-gap PbTe 0.19 eV L-point
CdTe 1.6 eV ?-point P. Dziawa et al.
phys.stat.sol. 2,1167(2005)
15
Results
  • Bulk PbTe

Well-known problems with PbTe
Experimental-gap 0.19 eV (L-point) P. Dziawa
et al. phys.stat.sol. 2,1167(2005)
  • too large LDA-gap 0.58 eV
  • negative LDASO-gap -0.12 eV
  • reasonable HSESO-gap 0.15 eV

LDA LDASO HSESO
16
Results
  • Bulk PbTe

Well-known problems with PbTe
Experimental-gap 0.19 eV (L-point) P. Dziawa
et al. phys.stat.sol. 2,1167(2005)
  • too large LDA-gap 0.58 eV
  • negative LDASO-gap -0.12 eV
  • reasonable HSESO-gap 0.15 eV
  • ? but HSE is not suitable for interface
    calculations !

LDA LDASO HSESO
17
Results
  • Bulk PbTe

Well-known problems with PbTe
Experimental-gap 0.19 eV (L-point) P. Dziawa
et al. phys.stat.sol. 2,1167(2005)
  • too large LDA-gap 0.58 eV
  • negative LDASO-gap -0.12 eV
  • reasonable HSESO-gap 0.15 eV
  • ? but HSE is not suitable for interface
    calculations !

? qualitative HSE and LDA differ only near the
L-point
LDA LDASO HSESO
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