Abstract
The motion of axisymmetric wave on the charged surface of a viscous liquid is solved as an initial-value problem, based on the Taylor-Melcher leaky dielectric theory and small amplitude assumption. The amplitude of surface standing wave is finally expressed by its corresponding Laplace-transformed function in explicit form. The small and large time approximations are derived and compared with the exact solution. Also, the small and large electrical relaxation time cases are examined.
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