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作 者:Emmanouil George Thrapsaniotis Emmanouil George Thrapsaniotis(Athens, Greece)
机构地区:[1]Athens, Greece
出 处:《Journal of Applied Mathematics and Physics》2024年第11期3655-3678,共24页应用数学与应用物理(英文)
摘 要:We study the dynamics of a two-electron atom interacting with a pulsed, elliptically polarized, ultrashort, excited coherent state. We use path integral methods and integrate on the photonic part. We angularly decompose the Coulomb interaction term of the two electrons and the interaction term of the two electrons with the photonic field and solve the sign problem. We give results on the survival probability of the ground state of Helium.We study the dynamics of a two-electron atom interacting with a pulsed, elliptically polarized, ultrashort, excited coherent state. We use path integral methods and integrate on the photonic part. We angularly decompose the Coulomb interaction term of the two electrons and the interaction term of the two electrons with the photonic field and solve the sign problem. We give results on the survival probability of the ground state of Helium.
关 键 词:HELIUM Path Integrals Angular Decomposition Sign Solved Propagator Elliptic Polarization
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