The physics of the linear mechanism of the amplification of vortex dis
turbances in shear flows, which is due to the nonorthogonality of the
eigenfunctions of the problem in the linear dynamics, is described. To
obtain the dearest and simplest picture, a parallel flow with a linea
r velocity shear is studied, and the vortex disturbances are represent
ed in the form of plane waves - spatial Fourier harmonics. On this lev
el our physical approach is consonant with the nonmodal mathematical a
nalysis of linear processes in shear flows, which has been actively cu
ltivated in the last few years. The physics presented explains the non
monotonic growth of vortex disturbances in time at the linear stage of
evolution. Moreover, being universal, the ''language'' employed in th
is work can also be used to describe the amplification of potential (a
coustic) disturbances. (C) 1996 American Institute of Physics.