  An energy-spectrum bottleneck, a bump in the turbulence spectrum between the
inertial and dissipation ranges, is shown to occur in the non-turbulent,
one-dimensional, hyperviscous Burgers equation and found to be the
Fourier-space signature of oscillations in the real-space velocity, which are
explained by boundary-layer-expansion techniques. Pseudospectral simulations
are used to show that such oscillations occur in velocity correlation functions
in one- and three-dimensional hyperviscous hydrodynamical equations that
display genuine turbulence.
