Rate of Growth of Mercury Drops Forming at the End of a Capillary

Details Rate of Growth of Mercury Drops Forming at the End of a Capillary Rate of Growth of Mercury Drops Forming at the End of a Capillary

Oct 1949

adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1949natur.164..664s&link_type=abstract

Nature, Volume 164, Issue 4172, pp. 664-665 (1949).

Physics

Scientific paper

SUPPOSE that the size of a spherical drop at any time during its growth is linearly related to a power of the time, and that the initial radius may be considered zero. Then, at time t, its radius is ktn, its area is 4πk2t2n, and its volume is . The exponent n will be ⅓ if the volume is proportional to t, and ½ if the area is proportional to t.

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