Analytic description of elastic electron-atom scattering in an elliptically polarized laser field
A. V. Flegel, M. V. Frolov, N. L. Manakov, Anthony F. Starace, and A., N. Zheltukhin

TL;DR
This paper develops an analytic quantum mechanical framework using TDER theory to describe laser-assisted electron-atom scattering in elliptically polarized fields, generalizing previous models and confirming key factorization properties.
Contribution
It introduces closed-form formulas for LAES spectra in elliptically polarized fields, extending the Kroll-Watson formula and prior rescattering results, with analytic expressions valid across the entire plateau.
Findings
Derived formulas explain plateau features in LAES spectra.
Generalized Kroll-Watson formula for elliptic polarization.
Confirmed factorization of LAES cross section into three factors.
Abstract
An analytic description of laser-assisted electron-atom scattering (LAES) in an elliptically polarized field is presented using time-dependent effective range (TDER) theory to treat both electron-laser and electron-atom interactions non-perturbatively. Closed-form formulas describing plateau features in LAES spectra are derived quantum mechanically in the low-frequency limit. These formulas provide an analytic explanation for key features of the LAES differential cross section. For the low-energy region of the LAES spectrum, our result generalizes the Kroll-Watson formula to the case of elliptic polarization. For the high-energy (rescattering) plateau in the LAES spectrum, our result generalizes prior results for a linearly polarized field valid for the high-energy end of the rescattering plateau [A.\,V. Flegel \textit{et al.}, J. Phys. B \textbf{42}, 241002 (2009)] and confirms the…
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