2017
DOI: 10.1103/physrevlett.118.093001
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Limits of Strong Field Rescattering in the Relativistic Regime

Abstract: Recollision for a laser driven atomic system is investigated in the relativistic regime via a strong field quantum description and Monte Carlo semiclassical approach. We find the relativistic recollision energy cutoff is independent of the ponderomotive potential Up, in contrast to the well-known 3.2Up scaling. The relativistic recollision energy cutoff is determined by the ionization potential of the atomic system and achievable with non-negligible recollision flux before entering a “res… Show more

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Cited by 25 publications
(14 citation statements)
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“…These include radiation pressure [6], momentum distribution between fragments upon ionization [7][8][9], and chiral effects in HHG [10]. The effects have been investigated for very intense (relativistic and nearrelativistic) infra-red (IR) fields [11][12][13][14], as well as for shorter-wavelength fields which are becoming available in the strong-field regime [15].…”
mentioning
confidence: 99%
“…These include radiation pressure [6], momentum distribution between fragments upon ionization [7][8][9], and chiral effects in HHG [10]. The effects have been investigated for very intense (relativistic and nearrelativistic) infra-red (IR) fields [11][12][13][14], as well as for shorter-wavelength fields which are becoming available in the strong-field regime [15].…”
mentioning
confidence: 99%
“…p is the momentum operator of the relative motion of the electron with respect to the proton, P is the momentum of the CM, µ = m e m p /(m e + m p ) is the reduced mass of the atom and M = m e + m p . The importance of non-dipole effects was recognized long ago [10][11][12][13], and by now the influence of these effects on various atomic processes in strong laser fields has been studied quite intensively (see, for example, [14][15][16][17][18][19][20][21][22] and references therein). However, non-separability of the CM motion has not received much attention so far [9], as we suppose, due to the computational complexity of the problem.…”
Section: Treating 6d Hydrogen Atom In Strong Laser Field With Quantum...mentioning
confidence: 99%
“…Here and below, we do not present the calculated y-components, since they are several orders of magnitude smaller than the x-and z-components due to the absence of terms depending on y in the coupling potential (6). Next, we have calculated the spectral densities |P x (ω)| 2 , |P z (ω)| 2 and |p x (ω)| 2 , |p z (ω)| 2 of the kinetic energies of the atom and electron (see definitions (16)(17)(18)(19)), which are shown in Fig. 2 for the region of excited states of the atom ω ≥ − 1 8 = −0.125 (see the lower graph in Fig.…”
Section: Electron and Cm-dynamics Of Hydrogen Atom In Strong Laser Fi...mentioning
confidence: 99%
“…the ionization potential, and E a = κ 3 is the atomic field. Note that the introduced small parameter ≡ d/ρ, in fact, is directly related to the Lorentz deflection parameter [78,79]:…”
Section: The Modelmentioning
confidence: 99%