Abstract:Post-ionization fragmentation of small ionic krypton clusters, Kr (N = 3-13), has been investigated using a semiclassical non-adiabatic dynamics approach consisting of classical treatment of atomic nuclei and full quantum treatment of electrons, and an extended diatomics-in-molecules model including the spin-orbit coupling as well as leading three-body interaction corrections. Electronic quantum decoherence has also been considered via a simplified scheme proposed previously. The positive charge has been initi… Show more
“…Note also that alternative names like hemiquantal method [14,16,22,23,24,25,26,27] and semiclassical method [19,28,29,20,30,21,31] were also used in our previous studies.…”
Section: Dynamicsmentioning
confidence: 99%
“…approach, it is typically about one attempt per ∆t Q ≈ 10 − 100 fs, while for the MFQ-TFS method, it is usually by an order of magnitude shorter (an attempt per ∆t Q ≈ 1 − 10 fs) because the rejection rate is much higher (see, e.g., references 19,31). Note also that if a quenching attempt is performed each time step, the MFQ-TFS approach becomes very close to the Tully's Fewest Switches one.…”
Section: Quantum Decoherencementioning
confidence: 99%
“…2.5.1), with K fixed to the selected atom and m = x, y, z and s z = ±1/2. Since, in addition, we found from the energy considerations that a (four-dimensional) subspace of this atomic state space corresponding to the P 3/2 term cannot contribute to the production of ionic monomer fragments due to lack of energy, only the (twodimensional) orthogonal complement of the P 3/2 space (corresponding to P 1/2 ) was considered in later calculations [21,31].…”
“…Note also that alternative names like hemiquantal method [14,16,22,23,24,25,26,27] and semiclassical method [19,28,29,20,30,21,31] were also used in our previous studies.…”
Section: Dynamicsmentioning
confidence: 99%
“…approach, it is typically about one attempt per ∆t Q ≈ 10 − 100 fs, while for the MFQ-TFS method, it is usually by an order of magnitude shorter (an attempt per ∆t Q ≈ 1 − 10 fs) because the rejection rate is much higher (see, e.g., references 19,31). Note also that if a quenching attempt is performed each time step, the MFQ-TFS approach becomes very close to the Tully's Fewest Switches one.…”
Section: Quantum Decoherencementioning
confidence: 99%
“…2.5.1), with K fixed to the selected atom and m = x, y, z and s z = ±1/2. Since, in addition, we found from the energy considerations that a (four-dimensional) subspace of this atomic state space corresponding to the P 3/2 term cannot contribute to the production of ionic monomer fragments due to lack of energy, only the (twodimensional) orthogonal complement of the P 3/2 space (corresponding to P 1/2 ) was considered in later calculations [21,31].…”
“…OPEN-13-2) and multiprocessing work stations of the parallel computational center of Toulouse. [22] As discussed elsewhere [21], radiative processes do not play an important role during the collision compared to non-radiative processes and are thus neglected here. Moreover, since under ambient conditions the time during which the dimer ion undergoes collisions is much shorter than the time it spends as a free molecule, the effect of radiative processes taking place during the collisions may, in addition, be also considered negligible with respect to the free-flight phase.…”
Section: Discussionmentioning
confidence: 99%
“…Two kinds of transition processes are considered in the present work, (non-radiative) collision-induced transitions and spontaneous radiative transitions in free ionic dimers. As discussed elsewhere [21], radiative processes do not play an important role during the collision compared to non-radiative processes and are thus neglected here [22]. Since, in addition, the probability of non-radiative transitions is very small in free Kr + 2 ions (exactly zero if the spin-orbit coupling is neglected), the non-radiative free-flight transitions are neither considered here.…”
Reaction rate constants have been calculated for electronic transitions in Kr + 2 ions and for their decay as induced by collisions with krypton atoms and/or spontaneous radiation processes. The rate constants have then been used in a series of modelings of electronic relaxation in the ions in cold krypton plasmas with the main focus on relaxation times and final states. It has been shown that the collision-induced (non-radiative) relaxation is much faster than the radiative one and completely dominates with typical relaxation times ranging between nanoseconds and microseconds. The relaxation always ends up in the Kr + 2 electronic ground state, high electronic excitations survive for longer times than lower excitations due to spin-orbit coupling effects.
Long time simulations, up to 100 ns, have been performed for the fragmentation of Kr clusters after electron impact ionization. They rely on DIM approaches and hybrid non-adiabatic dynamics combining mean field and decoherence driven either by Tully fewest switches (TFS) algorithm or through electronic amplitude (AMP) calculations. With both methods, for the first time, when the initial electronic excited state belongs to group II correlating to P atomic ions, the fragmentation ratio in mainly monomer and dimer ions agrees very well with known experimental results. A complex non-adiabatic dynamics is found where initial neutral monomer evaporations due to gradual deexcitation over electronic states of group II are followed by a non-adiabatic transition across a wide energy gap of the spin-orbit origin to electronic states of group I. The resulting excess of kinetic energy causes the final fragmentation of charged intermediate fragments to stable ionic monomers or dimers. Characteristic times of these processes have been estimated. The kinetic energy distribution of the neutral and ionic monomers (the dominating final fragments) has been analyzed in detail. Interestingly they exhibit some signature of the initial excited electronic state which could allow for an experimental identification.
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