2015
DOI: 10.1103/physreva.91.042709
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Classical description ofH(1s)andH*(n=2)for cross-section calculations relev

Abstract: In this work, we introduce a classical trajectory Monte Carlo (CTMC) methodology, specially conceived to provide a more accurate representation of charge-exchange processes between highly charged ions and H(U ) and H*(n = 2). These processes are of particular relevance in power fusion reactor programs, for which chargeexchange spectroscopy has become a useful plasma diagnostics tool. To test the methodology, electron-capture reactions from these targets by C6+, N7+, and 0 8+ are studied at impact energies in t… Show more

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Cited by 9 publications
(32 citation statements)
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References 29 publications
(39 reference statements)
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“…At lower energies the discrepancies are larger and different variants of CTMC models give different results [219,222]. This suggests that an uncertainty assessment solely based on CTMC calculations would be difficult in this regime.…”
Section: Charge Transfer Collisionsmentioning
confidence: 91%
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“…At lower energies the discrepancies are larger and different variants of CTMC models give different results [219,222]. This suggests that an uncertainty assessment solely based on CTMC calculations would be difficult in this regime.…”
Section: Charge Transfer Collisionsmentioning
confidence: 91%
“…Even though the two-center basis used includes a total of 340 states, which is a very large number for a semiclassical CC calculation, the overestimation is deemed to be a finite-basis effect, i.e. a convergence problem of the AOCC method in this energy range [219,222]. Figure 14 explores the very low energy regime in which straight-line trajectories, and .…”
Section: Charge Transfer Collisionsmentioning
confidence: 99%
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“…It was found [7] that all these alternatives lead to practically identical electron capture cross sections. In particular, the hydrogenic distribution [4], named hydrogenic-E-distribution (HED) in [8], is constructed as a linear combination with constant coefficients of microcanonical distributions with different energies, E k . Since the microcanonical distributions are stable, the HED is also time independent.…”
mentioning
confidence: 99%