Chaos-induced enhancement of resonant multielectron recombination in highly charged ions: Statistical theory
V. A. Dzuba, V. V. Flambaum, G. F. Gribakin, and C. Harabati

TL;DR
This paper develops a statistical theory to explain how chaotic multielectron states in highly charged ions significantly enhance resonant recombination rates, matching experimental observations.
Contribution
The paper introduces a new statistical framework for resonant multielectron recombination in chaotic eigenstates, applicable to complex ions like tungsten.
Findings
Recombination cross sections calculated match experimental data.
The theory explains the large enhancement in recombination rates.
Numerical results for tungsten ions agree with measurements.
Abstract
A statistical theory of resonant multielectron recombination based on properties of chaotic eigenstates is developed. The level density of many-body states increases exponentially with the number of excited electrons. When the residual electron-electron interaction exceeds the interval between these levels, the eigenstates (called compound states or compound resonances if these states are in the continuum) become "chaotic" superpositions of large numbers of Hartree-Fock configurational basis states. This situation takes place in some rare-earth atoms and many open-shell multiply charged ions excited in the process of electron recombination. Our theory describes resonant multielectron recombination via dielectronic doorway states leading to such compound resonances. The result is a radiative capture cross section averaged over a small energy interval containing several compound…
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