Abstract
The problem of spherically symmetric growth of a vapor bubble in an infinite volume of a uniformly superheated liquid is considered. The concept of limiting growth schemes, each of which is determined by the influence of a single physical factor, is put forward. An analytical approximation of the Scriven integral is proposed, its asymptotics are analyzed. Analytical solutions for binary growth schemes with due account of the influence of two physical factors on bubble growth are obtained.
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