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Stable long-time semiclassical
description of zero-point energy in high-dimensional molecular
systems
Classical molecular dynamics provides a reasonable general picture of chemical reaction dynamics in most systems of practical interest. However, comparison of typical reaction energies and zero-point energy show that quantum mechanical effects play an important role in many systems, particularly for reactions of proton transfer. The adequate theoretical description of quantum effects is proved to be a very challenging task, to large extend due to lack of theoretical method that works for anharmonic high dimensional systems for a time longer than few oscillation periods. We present such a method. It is based on a numerically cheap linearized quantum force approach; stabilizing terms compensating for the linearization errors are added into the time evolution equations for the classical and nonclassical components of the momentum operator. The wavefunction normalization and energy are rigorously conserved. Numerical tests are performed for model systems of up to 40 anharmonic degrees of freedom.
Oral
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