Quantum Kinetic Modeling of KEEN waves in a Warm-Dense Regime
F. Alejandro Padilla-Gomez (1), Sining Gong (1), Michael S. Murillo (1), F. R. Graziani (2), Andrew J. Christlieb (1) ((1) Michigan State University, Department of Computational Mathematics, Science, and Engineering, (2) Lawrence Livermore National Laboratory

TL;DR
This paper presents a quantum kinetic model of KEEN waves in warm-dense matter, revealing how quantum effects influence wave trapping, harmonic locking, and energy decay, with implications for high-energy-density physics.
Contribution
It introduces a fully kinetic quantum simulation of KEEN waves, extending classical models into the quantum regime relevant for warm-dense matter and related systems.
Findings
Quantum diffraction erodes classical trapping mechanisms.
Higher quantum parameter H dampens harmonics and diffuses electron vortices.
Drive threshold for KEEN waves increases with quantum effects.
Abstract
We report a fully kinetic, quantum study of Kinetic Electrostatic Electron Nonlinear (KEEN) waves, showing that quantum diffraction systematically erodes the classical trapping mechanism, narrow harmonic locking to the fundamental, and hasten post-drive decay. Electrons are evolved with a second-order Strang-split 1D1V Wigner-Poisson solver that couples conservative semi-Lagrangian WENO advection to an analytic Fourier space update for the non-local Wigner term, while ions remain classical. Short, frequency-tuned ponderomotive pulses drive KEEN formation in a uniform Maxwellian plasma; as the dimensionless quantum parameter H rises from the classical limit to values relevant to warm-dense matter, doped semiconductors, and 2D electron systems, the drive threshold increases, higher harmonics are damped, trapped electron vortices diffuse, and the subplasma electrostatic energy relaxes to a…
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