Fig. 2: Simulation for the perfect phase-matched pulse with 0.1 eV electron. | Communications Physics

Fig. 2: Simulation for the perfect phase-matched pulse with 0.1 eV electron.

From: Spatio-temporal coupling controlled laser for electron acceleration

Fig. 2: Simulation for the perfect phase-matched pulse with 0.1 eV electron.

Panel a shows the kinetic energy gain as a function of the group delay dispersion (GDD, Φ2) and third-order dispersion (TOD, Φ3), where the maximum kinetic energy gain ~0.6 MeV is represented by the white dot. With the parameters represented by the white dot, the peak field strength E0 = 2 × 2.4 GV/m and a factor of 0.7 is considered for the evanescent field effect. The envelope of the electric fields E(x, t) before interacting with the acceleration structure are presented in (b, c), where Φ2 = 3.9 × 10−2 ps2, Φ3 = 0, and 1.1 × 10−3 ps3, respectively. One can see that the GDD leads to a constant pulse-front-tilt along x and TOD modifies the pulse-front-tilt along x. The white dashed line indicates the electron injection position \(x=-0.45{\sigma }_{{{{{{{{\rm{FWHM}}}}}}}}}^{\prime}\), and \({\sigma }_{{{{{{{{\rm{FWHM}}}}}}}}}^{\prime}\) is the full-width-half-maximum of the beam size at location P.2 in Fig. 1a.

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