A Laboratory Model for Convection in Earth's Core Driven by a Thermally Heterogeneous Mantle

Author:

Sumita Ikuro1,Olson Peter1

Affiliation:

1. Department of Earth and Planetary Sciences, Johns Hopkins University, Baltimore, MD 21218, USA.

Abstract

Thermal convection experiments in a rapidly rotating hemispherical shell suggest a model in which the convection in Earth's liquid outer core is controlled by a thermally heterogeneous mantle. Experiments show that heterogeneous boundary heating induces an eastward flow in the core, which, at a sufficiently large magnitude, develops into a large-scale spiral with a sharp front. The front separates the warm and cold regions in the core and includes a narrow jet flowing from the core-mantle boundary to the inner-core boundary. The existence of this front in the core may explain the Pacific quiet zone in the secular variation of the geomagnetic field and the longitudinally heterogeneous structure of the solid inner core.

Publisher

American Association for the Advancement of Science (AAAS)

Subject

Multidisciplinary

Reference32 articles.

1. F. D. Stacey Physics of the Earth (Brookfield Brisbane Australia ed. 3 1992) pp. 330–337.

2. Buffett B. A., Huppert H. E., Lister J. R., Woods A. W., J. Geophys. Res. 101, 7989 (1996).

3. The total heat flux at the top of the convective region of the core q CMB is the sum of the conductive heat flux along the adiabat q ad and the convective heat flux q conv q CMB = q ad + q conv . q ad can be assumed to be laterally uniform. In contrast q conv is variable; here we assume it has a high and a low value q conv high and q conv low respectively. We suppose q conv high is found over some fractional area ƒ of the CMB. Then the mean heat flow at the CMB can be expressed as q̅ CMB = q ad + ƒ q conv high + (1 − ƒ) q conv low . We define the lateral variation of total heat flux as A = (q ad + q conv high )/(q ad + q conv low ) and the mean Nusselt number by Nu = q̅ CMB /q ad . Then the lateral variation of convective heat flux is given by B = q conv high /q conv low = [ ANu − 1 − ƒ ( A − 1)]/[ Nu − 1 − ƒ ( A − 1)]. Estimates for Earth are A ≤ 10 (from mantle convection calculations) and Nu = 1.1 [q̅ CMB = 20 mW/m 2 and q ad = 18 mW/m 2 (2)]. Assuming ƒ = 2.3% (the same as the experiments) for A = 1.5 we obtain B ≃ 7 and for A = 4 we obtain B ≃ 80. Hence a small lateral variation in q CMB implies a large lateral variation in q conv in the core.

4. Jones G. M., J. Geophys. Res. 82, 1703 (1977);

5. Bloxham J., Gubbins D., Nature 325, 511 (1987).

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