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Andrew Jackson

Researcher at Harvard University

Publications -  5
Citations -  469

Andrew Jackson is an academic researcher from Harvard University. The author has contributed to research in topics: Outer core & Magnetic field. The author has an hindex of 5, co-authored 5 publications receiving 461 citations.

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Fluid flow near the surface of Earth's outer core

TL;DR: In contrast to the case of mantle convection, only very small lateral variations in core density are necessary to drive the flow; these density variations are, by several orders of magnitude, too small to be imaged seismically; therefore, the geomagnetic secular variation is utilized to infer the flow as discussed by the authors.
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Simultaneous stochastic inversion for geomagnetic main field and secular variation: 2. 1820–1980

TL;DR: In this article, the authors applied the method of simultaneous stochastic inversion for the geomagnetic main field and secular variation, described by Bloxham and Gubbins, to survey data from the period 1820-1980 to yield two time-dependent geOMagnetic field models, one for the period 1900-1980 and the other for 18 20-1900.
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Accounting for crustal magnetization in models of the core magnetic field

TL;DR: In this article, the effect of remanent magnetization in the crust on satellite measurements of the core magnetic field is investigated, and it is shown that the second-order statistics is proportional to the Gram matrix, which depends only on the inner-products of appropriate Green's functions.
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Lateral temperature variations at the core-mantle boundary deduced from the magnetic field

TL;DR: In this paper, a self-consistent method for finding the temperature variations near the core surface by assuming that the dynamical balance there is geostrophic and that lateral density variations there are thermal in origin.
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Mapping the fluid flow and shear near the core surface using the radial and horizontal components of the magnetic field

TL;DR: In this article, the problem of calculating the temporal evolution of both the radial and horizontal poloidal components of a field, given an initial field and the flow and shear, is first considered.