1973
DOI: 10.1063/1.1694552
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Filamentation and trapping of electromagnetic radiation in plasmas

Abstract: It is shown that an electromagnetic wave interacting with a plasma is subject to instabilities leading to light filamentation. Nonlinear solutions for light filaments and light trapping are also investigated.

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Cited by 461 publications
(143 citation statements)
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“…The need of a satisfactory understanding of these results has thus been a strong motivation to the theoretical study of the damping-free case by extending the analysis of [20] and [22]. Nonlinear effects of conceptually similar origin have also been demonstrated in plasmas, such as self-focusing and filamentation [24][25][26]. Here the nonlinearity originates from ponderomotive forces acting on the plasma and pushing the electrons away from high-intensity regions.…”
mentioning
confidence: 99%
“…The need of a satisfactory understanding of these results has thus been a strong motivation to the theoretical study of the damping-free case by extending the analysis of [20] and [22]. Nonlinear effects of conceptually similar origin have also been demonstrated in plasmas, such as self-focusing and filamentation [24][25][26]. Here the nonlinearity originates from ponderomotive forces acting on the plasma and pushing the electrons away from high-intensity regions.…”
mentioning
confidence: 99%
“…For intensities above I p > 2.0×10 15 W-cm −2 , transmission within twice the beam cone drops to 55% and 65% of the energy is outside of the original beam cone. Beam spray is a direct measure of filamentation; the filamentation threshold for an ideal beam can be calculated by balancing the plasma pressure with the pondermotive force resulting from the transverse profile of the laser beam [16]. Theoretical work using the laserplasma interaction code Pf3D has extended this work to include the laser beam intensity profile with a random phase plate (RPP) [17],…”
mentioning
confidence: 99%
“…Beam spray is a direct measure of filamentation; the filamentation threshold for an ideal beam can be calculated by balancing the plasma pressure with the pondermotive force resulting from the transverse profile of the laser beam [38]. Theoretical work using the laser-plasma interaction code Pf3D has extended this work to include the laser beam intensity profile with a continuous phase plate [39],…”
Section: Backscattering Diagnosticsmentioning
confidence: 99%