Monotone shear flows in a channel are linearly stable at high Reynolds number for all perturbation wavelengths, including long waves, if a Schrödinger-type operator is strictly positive at all inflection points.
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Stability of laminar monotone shear flows in a channel for high Reynolds number
Monotone shear flows in a channel are linearly stable at high Reynolds number for all perturbation wavelengths, including long waves, if a Schrödinger-type operator is strictly positive at all inflection points.