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Ultrafast Non-Adiabatic Dynamics of Molecular Systems

In this section, the density matrix method shall be applied to study the ultrafast dynamics of the system embedded in a heat bath. Due to the use of the ultrashort pulse in the pumping lasers the dynamic behaviors of both population and coherence have to be considered [1,19-21], [Pg.138]

To the second-order approximation, by using the Laplace transformation method, pblliw(t) can be eliminated from Eq. (3.55)  [Pg.139]

Here it is assumed that yhMa ) denotes the real part of r a and the imaginary part of r a is included in cob ai). Similarly, [Pg.139]

Experimentally the dynamics of the product is also often measured. [Pg.139]

Notice that in (fp)avav only vibrational relaxation is involved due to the coupling between the system and the heat bath, i.e., [23-25] [Pg.140]


See other pages where Ultrafast Non-Adiabatic Dynamics of Molecular Systems is mentioned: [Pg.121]    [Pg.138]   


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Adiabatic dynamics

Adiabatic molecular dynamics

Adiabatic systems

Dynamic system

Dynamical systems

Molecular dynamics systems

Non-adiabatic dynamics

Non-adiabatic molecular dynamics

Non-adiabaticity

Ultrafast

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