2012
DOI: 10.1364/oe.20.002310
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Nonequilibrium evolution of strong-field anisotropic ionized electrons towards a delayed plasma-state

Abstract: Rigorous quantum calculations of the femtosecond ionization of hydrogen atoms in air lead to highly anisotropic electron and ion angular (momentum) distributions. A quantum Monte-Carlo analysis of the subsequent many-body dynamics reveals two distinct relaxation steps, first to a nearly isotropic hot nonequilibrium and then to a quasi-equilibrium configuration. The collective isotropic plasma state is reached on a picosecond timescale well after the ultrashort ionizing pulse has passed.

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Cited by 12 publications
(20 citation statements)
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“…Similar agreement between the results of the two methods has been found at other laser parameters, for example, the asymmetry in the photoelectron momentum distributions in few-cycle pulses as a function of the carrier-envelope phase could be well reproduced (e.g., Ref. [40]). …”
Section: Comparison With Results Of Grid Calculationssupporting
confidence: 80%
“…Similar agreement between the results of the two methods has been found at other laser parameters, for example, the asymmetry in the photoelectron momentum distributions in few-cycle pulses as a function of the carrier-envelope phase could be well reproduced (e.g., Ref. [40]). …”
Section: Comparison With Results Of Grid Calculationssupporting
confidence: 80%
“…To treat the electron Coulomb dynamics, we use a Monte Carlo scheme [4]. Here, the distribution is represented as an ensemble of individual particles whose initial momenta are randomly created using the TDSE-calculated free-electron wavefunctions to generate the initial probability distribution.…”
Section: Numerical Solution and Resultsmentioning
confidence: 99%
“…In our previous investigations [4], we presented a microscopic analysis of the short-time dynamics of photoionized electrons created by an intense few-cycle laser pulse. After the USP, the photoionized free electrons are left in a highly anisotropic, nonequilibrium momentum distribution.…”
Section: Introductionmentioning
confidence: 99%
“…In Ref. [30], the BME was solved for an idealized gas of dilute hydrogen atoms excited by a femtosecond pulse and the subsequent time dynamics of the electronic system was monitored. The quantum calculations of the femtosecond laser-induced ionization yield highly anisotropic electron and ion angular (momentum) distributions on femtosecond timescales.…”
Section: Microscopic Approachmentioning
confidence: 99%