  In this paper we investigate the resonant electron-plasmon interactions in a
drifting electron gas of arbitrary degeneracy. The kinetic corrected quantum
hydrodyanmic model is transformed into the effective Schr\"{o}dinger-Poisson
model and driven coupled pseudoforce system is obtained via the separation of
variables from the appropriately linearized system. It is remarked that in the
low phase-speed kinetic regime the characteristic particle-like plasmon branch
is profoundly affected by this correction which is a function of the electron
number density and temperature. We also present an alternative explanation of
the quantum wave-particle duality as a direct consequence of resonant
electron-plasmon interaction (electron murmuration). In this picture drifting
electrons are resonantly scattered by spatial electrostatic energy
distribution, characterizing them by the de Broglie's oscillations. The
phase-shift and amplitude of excitations in damped driven pseudoforce system is
derived and their variations in terms of normalized chemical potential and
electron temperature is studied. In particular we investigate the kinetic
correction effect on energy dispersion relation in the electron gas in detail.
It is revealed that only the low phase-speed branch of the dispersion curve is
significantly affected by the kinetic correction. It is also found that
increase in the electron number density leads to increase in effective mass and
consequently decrease in electron mobility while the increase in the electron
temperature has the converse effect. The kinetic correction also significantly
lowers the plasmon conduction band. Current model may be further elaborated to
investigate the beam-plasmon interaction and energy exchange in multispecies
quantum plasmas.
