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David Micha - Our research deals
with theoretical and computational aspects of molecular and materials
sciences, with emphasis on the unified treatment of physical and chemical
kinetics using quantum molecular dynamics. It includes collision-induced
and photoinduced phenomena in the gas phase, clusters, and at solid
surfaces. Our aim is to provide a fundamental approach to molecular
dynamics, where electronic and nuclear motions are consistently coupled
to account for quantal effects. We use quantum and statistical mechanics,
mathematical, and computational methods, to describe time-dependent
phenomena (such as femtosecond dynamics and spectra) in both simple
and complex molecular systems.
- Quantum molecular dynamics.
- Energy transfer, electron transfer and
reactions in gas phase molecular collisions.
- Energy transfer, electron transfer and reactions
of molecules at solid surfaces.
- Intermolecular forces in ground and excited
electronic states.
- Spectra and dynamics in atomic clusters.
- Photodissociation of polyatomic molecules.
- Photodesorption of molecules from solid
surfaces.
- Light emission in collisions of ions with
atoms and solid surfaces.
- Theoretical methods.
- Time-dependent many-electron theory; time-dependent
molecular orbital and time-dependent Hartree-Fock approaches to
molecular phenomena.
- Few-body and many-body theory of molecular
collisions; collisional time-correlation approach to many-atom collisions.
- Statistical mechanics of response and rate
processes.
- Density matrix theory of relaxation, dissipation
and fluctuations in extended molecular systems.
- Computational methods.
- Numerical methods for the solution of differential
and integral equations of scattering.
- Variational methods for scattering and time-dependent
states.
- Path integral and wavepacket propagation
in quantum dynamics.
- Constrained simulated annealing and constrained
molecular dynamics.
- Operator algebra methods for solving operator
differential equations.
- Numerical methods for the solution of the
Liouville-von Neumann differential equation for the density operator.
- Integration of stochastic differential equations
for coupled quantal and classical degrees of freedom, and of the
generalized Langevin equations.
- Integration of differential equations for
coupled fast and slow degrees of freedom. The "relax-and-drive"
method.
- Calculation of molecular one- and two-electron
integrals for travelling atomic basis functions.
- Computer visualization and animation of molecular
interactions.
- Animation of the temporal evolution of
both nuclear motions and electronic densities using nuclear trajectories
and isocontours of electronic densities.
- Animation of electronic transitions and
electron transfer obtained from time-dependent molecular orbitals.
- Animation of light emission in collisions
of ions involving electronic rearrangement and the related transient
dipoles.
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