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An Outlook of Computational Chemistry

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Title: An Outlook of Computational Chemistry


1
An Outlook of Computational Chemistry
Computational Chemistry 5510 Spring 2006 Hai Lin
2
Biological Chemical Processes
Therapeutics Biotechnology
Na,K-ATPase
Bio-nano Device
Mechanism Dynamics
Energy
Influenza Virus
(Science 2004, 304, 1944)
New Drugs
Progress of Reaction
http//www.rkm.com.au/VIRUS/
HY EY
Experiment
Theory/Computation
3
What does Computational Chemistry Calculate?
  • Energy, Structure, and Properties
  • Energy
  • Equilibrium geometry
  • Dipole moment
  • Orbital energy levels and electronic excitation
    energy
  • Electron distribution (electron density)
  • Electrostatic potential and atomic charges
  • Vibrational frequencies (IR spectra)
  • Ionization energy, electron affinity, and proton
    affinity
  • Reaction path, barrier height, and rate constant
  • Etc.

4
What Tools does Computational Chemistry Provide?
  • Molecular Visualization (Graphic Representation)
  • Molecular Mechanics (Classical Newtonian Physics)
  • Semi-empirical Molecular Orbital Theory
  • Ab Initio Molecular Orbital Theory
  • Density Functional Theory
  • Geometry Optimization
  • Molecular Dynamics

Quantum Mechanical Methods
5
What Approximations does Computational Chemistry
Use? (MM)
  • Ignore the changes in electronic structure.
  • (Replace quantum mechanics by classical Newtonian
    mechanics.)
  • Include only two-body effects for intermolecular
    interactions.
  • (Many-body effects are accounted for in an
    averaged fashion implicitly through
    parameterization.)
  • Use simple math functions for energy
    calculations.
  • (Assume parameters are transferable use harmonic
    potentials for stretching and bending
    interactions use Lenard-Jone potential for VDW
    interactions use point charges to represent
    charge distributions negelect polarization
    effects.)

6
What Approximations does Computational Chemistry
Use? (QM)
Schrödinger Equation
Electronic Schrödinger Equation
Hartree-Fock Equations
Roothann-Hall Equations
Best Approximated (Lowest) Energy
7
What Approximations does Computational Chemistry
Use? (QM-2)
HF Theory
Neglecting Certain Terms in Hamiltonian
Represent Many-electon Wave Function by a Finite
Sum of Slater Determinants
Approximated Exchange Correlation Functionals
Semi-empirical Methods
Electron-correlated Wave Function Methods
Density Functional Theory
8
What Approximations does Computational Chemistry
Use? (Propety)
  • Use harmonic approximation for vibrational
    analysis and thermodynamic quantity computation.
  • Reduce the temperature to 0 K.
  • (Use the static structure to represent the
    molecule instead of the ensemble treatment with
    the electric, vibrational, rotational, and
    translational distribution of states at a
    non-zero temperature.)
  • Calculate for a small number of particles and a
    short-time scale.
  • (Experiments measure macroscopic properties.)
  • Use transition state theory to determine rate
    constants.
  • (Neglect the variational effects, non-classical
    recrossing, and tunneling.)

9
What should I Do?
  • Be aware of the merits and drawbacks of the
    methods, select and apply the suitable techniques
    to solve your chemical problems.

Full CI expansion Best many-electron WF
Complete CI expansion Exact solution to
electronic Schrödinger equation
Number of determinants
Complete basis set limit Best one-electron MO
HF
Minimum Basis set
Basis set size
10
How could I Do?
  • Obtain results as accurate as possible with
    reasonable compuational effort.
  • Keep balance between theory and basis sets.
  • HF/6-31G(d), B3LYP/6-31G(d,p),
  • MP2/6-311G(2df,2pd), CCSD(T)/cc-pVQZ
  • Start with low-level theory to get preliminary
    results, and refine the results with increasingly
    higher-level calculations.
  • AM1 ? HF ? DFT ? MP2 ? CCSD(T)
  • Geometry optimization at a lower level and
    single-point energy calculations at a higher
    level of theory.
  • CCSD(T)/cc-pVQZ//MP2/cc-pVTZ
  • Test the level of theory on smaller compounds and
    estimate the computational cost for your bigger
    system.
  • Check convergency to make sure the numbers are
    meaningful.
  • Practise, practise, and practise.

11
Outlook
  • Higher Accuracy
  • Combining several levels of theory with a few
    empirical adjustments
  • Design of new density functional models
  • Improvement of the quality of basis sets
  • Go beyond the Born-Oppenheimer approximation
    (e.g., spin-orbit coupling)
  • Advanced dynamic algorithms (e.g., tunneling
    contribution)
  • Development of special techniques for a
    particular purpose (e.g., energy conservation in
    molecular dynamics, implicit solvation models).

12
Outlook (2)
  • Bigger System
  • Development of linear-scaling methods
  • Development of combined QM/MM algorithms
  • Development of efficient algorithms to sample
    hyperspace.
  • More Diverse Applications
  • Energy, geometry, IR spectrum, NMR shifting, rate
    constants, ...
  • Gas-phase, liquid, solid, soft-materials ...
  • Organic, inorganic, biological ...
  • Environmental, medicinal, industrial, military
    ...
  • More user-friendly programs.

13
Summary
  • Why do we need computational chemistry?
  • What does computational chemistry calculate?
  • What tools does computational chemistry provide?
  • What should I do and how could I do?
  • Outlook
  • Higher accuracy
  • Bigger system
  • More diverse applications

14
Your Homework
  • Prepare for the
  • Report for paper analysis (2 4 pages)
  • Oral presentation of your project (40 minutes
    including questions)
  • Short paper for your project (3 5 pages)

Please turn in two reports on 5/11. Also email me
your power point file between 5/11 and 5/15.
Thank you for attending the class! I hope that
you have enjoyed it. Now I look forward to you
teaching me something next Thursday in your
wonderful presentation!
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