论文标题

伽马量子在核和脉冲光波中通过伽马量子产生的超层压电子 - 词素对产生的共振效应

Resonant effect at the ultrarelativistic electron-positron pairs production by gamma quanta in the field of a nucleus and a pulsed light wave

论文作者

Roshchupkin, Sergei P., Larin, Nikita R., Dubov, Victor V.

论文摘要

从理论上研究了核和准单色激光波的高能量伽马量子的共振电子峰值对产生。在谐振条件下,激光场中的中间虚拟电子(正电子)成为真实粒子。由于这一事实,在激光场中二阶常数中二阶的初始过程有效地降低了一阶的两个连续过程:激光刺激的BREIT轮毂工艺和中间电子(potitron)散射的激光辅助过程。结果表明,初始伽马量子有一个阈值能量,这显着取决于波的吸收光子的数量。在谐振条件下,电子 - 峰值对的能量由相对于初始γ量子动量的正电子(对于通道A)或电子(对于通道B)的传出角度确定。获得了前几个共振的差分横截面,并获得了正电子或电子的传出角度的同时注册。对于初始伽马量子能$ {ω_i} = 125 \; {\ rm {gev}} $对于第一个三个谐振的情况,可以用$ \ sim {10^^$ sim {$ sim {$ sim {$ sim {$ sim {$ sim forness $ {10^$ {$ resonance of Elect-potsitron对的谐振能量,以实现。 (以$α{z^2} r_e^2 $的单位为单位。

Resonant electron-positron pair production by a high-energy gamma quantum in the field of a nucleus and a quasi-monochromatic laser wave was theoretically studied. Under the resonant condition an intermediate virtual electron (positron) in the laser field becomes a real particle. Due to that fact the initial process of the second order in the fine structure constant in a laser field effectively reduces into two successive processes of the first order: the laser-stimulated Breit-Wheeler process and the laser-assisted process of an intermediate electron (positron) scattering by a nucleus. It is shown that there is a threshold energy for the initial gamma quantum, which significantly depends on the number of absorbed photons of a wave. In the resonant condition the electron-positron pair energy is determined by the outgoing angle of a positron (for the channel A) or an electron (for the channel B) relative to the initial gamma quantum momentum. The differential cross sections for the first few resonances with simultaneous registration of the energy and the outgoing angle of a positron or an electron were obtained. For the initial gamma quantum energy ${ω_i} = 125\;{\rm{GeV}}$ the resonant energies of an electron-positron pair for the case of first three resonances can be measured with a very high magnitude of the differential cross section: from $ \sim {10^{13}}$ for the first resonance to $ \sim {10^8}$ (in the units of $α{Z^2}r_e^2$) for the third resonance.

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