2019
DOI: 10.1103/physreve.99.043201
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Analytic theory of relativistic self-focusing for a Gaussian light beam entering a plasma: Renormalization-group approach

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Cited by 24 publications
(23 citation statements)
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“…The corresponding nonlinear structure looks like an empty cavity of pulse length with an electrostatic field filled with a laser field (a "laser bullet"). The considered relativistic laser pulse satisfies the condition of complete electron cavitation immediately at the entrance of the light into the target, which supports almost the same pulse radius over entire propagation length until pulse depletion in accordance with the most advanced theory, where self-focusing is associated with plasma nonlinearities due to both relativistic electron mass variation and relativistic charge displacement [20]. Acceleration of electrons in laser bullet occurs as a combination of direct laser acceleration and electrostatic wake acceleration with a stochastic feature.…”
Section: Discussionsupporting
confidence: 78%
See 1 more Smart Citation
“…The corresponding nonlinear structure looks like an empty cavity of pulse length with an electrostatic field filled with a laser field (a "laser bullet"). The considered relativistic laser pulse satisfies the condition of complete electron cavitation immediately at the entrance of the light into the target, which supports almost the same pulse radius over entire propagation length until pulse depletion in accordance with the most advanced theory, where self-focusing is associated with plasma nonlinearities due to both relativistic electron mass variation and relativistic charge displacement [20]. Acceleration of electrons in laser bullet occurs as a combination of direct laser acceleration and electrostatic wake acceleration with a stochastic feature.…”
Section: Discussionsupporting
confidence: 78%
“…( 1), where α = √ 2 in the paraxial ray approximation with a simplified relativistic nonlinearity [19]. We note that the condition of complete electron cavitation immediately at the entrance of the light beam into the target also requires the same pulse radius in accordance with the most advanced theory, where self-focusing is associated with plasma nonlinearities due to both relativistic electron mass variation and relativistic charge displacement [20].…”
Section: Self-trapping Regimementioning
confidence: 59%
“…The influence of both mechanisms on the propagation mode for a relativistic laser beam has been discussed in detail in various papers [14,[16][17][18][19] and monographs [20,21]. A recent work [11] gives an analytical description of a self-focusing structure formation for a laser beam having a given form of the radial intensity distribution at the plasma entrance which can be plasma-vacuum interface, as in our PIC model. This work which includes the mentioned relativistic nonlinearities has taken an important step towards the solution of the boundary-value problem for the incident Gaussian light beam, that is exactly what corresponds to PIC simulations with parameter R inside plasma.…”
Section: Self-trapping Regimementioning
confidence: 99%
“…This matching condition is shown to be the condition for a self-trapping regime of relativistic self-channeling, which we prove in Sec. IV using a recently developed theory [11]. We discuss the results and conclusions in Sec.…”
Section: Introductionmentioning
confidence: 95%
“…The condition, Eq. ( 1), corresponds to the self-trapping regime of relativistic self-focusing (see, for example, [22,23]), which occurs for the laser pulses with the focal radius at the plasma entrance being close to the self-consistent radius. The initial laser pulse radius approaching the value Eq.…”
mentioning
confidence: 99%