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This article is cited in 10 scientific papers (total in 10 papers)
Interaction of laser radiation with matter. Laser plasma
Nonlinear Thomson scattering of a tightly focused relativistically intense laser pulse by an ensemble of particles
O. E. Vaisab, V. Yu. Bychenkovab a P. N. Lebedev Physical Institute of the Russian Academy of Sciences, Moscow
b The Center for Fundamental and Applied Research, All-Russia Research Institute of Automatics, Moscow
Abstract:
We report a study of the process of nonlinear Thomson scattering (NTS) of a tightly focused relativistically intense laser pulse by an ensemble of electrons simulating the result of ionisation of an ultrathin nanofoil. The description of all six components of a laser pulse is based on the Stratton – Chu integrals describing radiation focused by an off-axis parabolic mirror into a spot down to the diffraction limit, which is of practical interest for modern experiments with extreme-intensity lasers, including diagnostics of their parameters. The interaction of a laser pulse with electrons is simulated by the test-particle method, and the resulting trajectories are used to calculate the characteristics of secondary electromagnetic radiation. The effect of the laser-pulse focal spot diameter in the range λ – 6λ on the angular distributions of the radiated energy and NTS spectra, as well as of a laser-beam peak intensity of 1021–1022 W cm-2 on the spectral width of the secondary radiation is studied in relation to the experimentally implemented focusing scheme using the example of a laser pulse with an initial homogeneous spatial distribution and a duration of ~25 fs.
Keywords:
tight focusing, relativistically intense laser pulse, direct acceleration of electrons, nonlinear Thomson scattering.
Received: 25.03.2020 Revised: 20.05.2020
Citation:
O. E. Vais, V. Yu. Bychenkov, “Nonlinear Thomson scattering of a tightly focused relativistically intense laser pulse by an ensemble of particles”, Kvantovaya Elektronika, 50:10 (2020), 922–928 [Quantum Electron., 50:10 (2020), 922–928]
Linking options:
https://www.mathnet.ru/eng/qe17329 https://www.mathnet.ru/eng/qe/v50/i10/p922
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Abstract page: | 149 | Full-text PDF : | 56 | References: | 28 | First page: | 7 |
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