First%20Principle%20Electronic%20Structure%20Calculation - PowerPoint PPT Presentation

About This Presentation
Title:

First%20Principle%20Electronic%20Structure%20Calculation

Description:

Optical property of nanocrystal (Yun) optoelectronics, biology ... by ab initio method. Find the phase which minimize Gibbs free energy, ... – PowerPoint PPT presentation

Number of Views:287
Avg rating:3.0/5.0
Slides: 38
Provided by: Phys252
Category:

less

Transcript and Presenter's Notes

Title: First%20Principle%20Electronic%20Structure%20Calculation


1
First Principle Electronic Structure Calculation
  • Prof. Kim Jai Sam (279-2077)

Students Lee Geun Sik, Yun So
Jeong
Lab. ??4-125 (279-5523)
http//ctcp.postech.ac.kr
2
(No Transcript)
3
(No Transcript)
4
Our Research Area
  • Optical property of nanocrystal (Yun)
  • ? optoelectronics, biology
  • Structural phase transition of crystal (Lee)
  • ? most accurate calculation in phase
    transition
  • Surface problem (Lee)

? All require electronic structure calculation of
crystal!
5
(No Transcript)
6
(No Transcript)
7
Electronic structure calculation of crystal
It was impossible to solve many body problem
quantum mechanically.
But, with adiabatic approximation
(Born-Oppenheimer) and Density Functional Theory
(Hohenberg and Kohn 1964, Kohn and Sham 1965),
it became possible.
8
(No Transcript)
9
Kohn-Sham total-energy functional
Kinetic energy of electron
Coulomb interaction between ion and electron
Coulomb interaction between electrons
exchange-correlation energy of electrons
static Coulomb interaction between ions
  • DFT says that total energy is a unique functional
    of the electron density!
  • Minimum energy is the ground state energy!

10
Many electrons problem
Variational method
Self-consistent one-electron equation
(Kohn-Sham equation)
11
Kohn-Sham equation
ion Coulomb potential
classical electronic Coulomb potential
exchange-correlation potential of electron gas
(LDA,GGA)
Minimize total energy functional
self-consistently!
12
Approximations to the exchange-correlation
functional LDA and GGA
13
Collection of functionals
14
(No Transcript)
15
Self-consistent computational procedure
16
Currently using simulation packages in our lab
VASP Pseudopotential, Ultra-soft, PAW, parallel
execution in supercomputer. ? studying CdSe
quantum dot system
SIESTA localized orbital basis and
pseudopotential, parallel execution,
very small basis, handle very large system
(nano system). ? studying now
WIEN97 LAPW method, parallel execution in
supercomputer. ? 9 publications since 2001,
mainly TiFe, TiFeH, TiFe(001) system.
17
Surface electronic structure
TiFe (001)
Physical Review B, 65, 085410 (2002)
18
Density of States
TiFe (001)
Physical Review B, 65, 085410 (2002)
19
Surface band structure
TiFe (001)
Physical Review B, 65, 085410 (2002)
20
Hydrogen adsorption on TiFe(001)
electron density of H/TiFe (001)
Int. J. Hydrogen Energy, 27, 403-412 (2002)
21
Angular momentum projected density of states
H/TiFe (001)
Int. J. Hydrogen Energy, 27, 403-412 (2002)
22
Topology of electronic band I
Ag2Se (SG19, P212121)
CMo2 (SG60, Pbcn)
J. Phys. Cond. 15, 2005-2016 (2003)
23
Topology of electronic band II
PdSe2 (SG61, Pbca)
BFe (SG62, Pnma)
J. Phys. Cond. 15, 2005-2016 (2003)
24
Parallelization of WIEN97 with MPI and SCALAPACK
I
smaller memory usage with parallel execution!
25
Parallelization of WIEN97 with MPI and SCALAPACK
II
shorter cpu time with parallel execution!
26
Energy spectrum of nano structure
27
(No Transcript)
28
Luminescent Materials I
29
(No Transcript)
30
Quantum Dots (optical property)
CdSe quantum dot Diameter 4 nm
31
TEM image CdS nanoparticles
HRTEM image of single CdS nanoparticle
32
Photoluminescence of bare CdSe and coated CdSe
dots
Synthetic Metals, 139, 649-652 (2003)
33
Applications in biology of optical quantum dots
10 distinguishable colors of ZnS coated CdSe QDs
Optical coding and tag based on emission
wavelength of ZnS coated CdS QDs
34
Structural phase transition by ab initio method
Find the phase which minimize Gibbs free energy,
G E TS PV on (P,T) plane.
Pressure ? volume
Temperature ? entropy of phonon, harmonic
approximation
Helmholtz free energy requires phonon density of
states, g(?).
35
Phonon band structure and density of states
MgO
Solid curve theoretical calculation Open circle
experimental result
J. Chem. Phys. 118, 10174 (2003)
36
Pressure and Temperature phase diagram
J. Chem. Phys. 118, 10174 (2003)
MgO
B1NaCl structure B2CsCl structure
Theoretical results agree with experiments quite
well!
37
Future Plan
  • Quantum computing
  • ? quantum dot is one of candidates for
    qubit.
  • ? optical properties of quantum dot
  • TDDFT (Time Dependent DFT)
  • ? calculate electronic structure for excited
    states.
  • Surface physics catalysis, hydrogen storage
Write a Comment
User Comments (0)
About PowerShow.com