Computer Science – Numerical Analysis
Scientific paper
Aug 1977
adsabs.harvard.edu/cgi-bin/nph-data_query?bibcode=1977mnras.180..471l&link_type=abstract
Monthly Notices of the Royal Astronomical Society, vol. 180, Aug. 1977, p. 471-477.
Computer Science
Numerical Analysis
4
Cosmology, Earth Planetary Structure, Gravitational Constant, Continental Drift, Density (Mass/Volume), Earth Core, Earth Mantle, Internal Pressure, Magma, Mathematical Models, Numerical Analysis, Radii
Scientific paper
Hoyle and Narlikar (1973) have noted that a constant of gravitation (G) decreasing with time would imply a decreasing acceleration of gravity with the earth with a consequent reduction of compressional forces and would therefore be accompanied by an expansion of the planet as a whole. This effect is investigated by regarding the earth as a two-zone body consisting of a liquid core surrounded by a solid mantle and by assuming that this system will undergo homologous evolution as G decreases. It is shown that this procedure is not mathematically valid because the requirement of pressure continuity across the interface between the two zones cannot be satisfied under the assumption of homologous evolution. An accurate numerical solution to the problem is obtained, yielding an expansion of no more than one-fourth that claimed on the invalid homology basis. Some physical considerations are examined which indicate that discussion of the problem posed cannot be limited solely to the effect of a decreasing G.
Fitch Patrick J.
Lyttleton Raymond A.
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