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Dr Robert Teed, University of Glasgow
February 28, 2025 @ 2:05 PM - 3:00 PM
Academic webpage: https://www.gla.ac.uk/schools/mathematicsstatistics/staff/robertteed/
Title: Numerically modelling the magnetic field generation of Earth’s core
Abstract:
Planetary magnetic fields are produced by dynamo action through turbulent motions of an electrically conducting fluid within the interior of the planet. Numerical experiments of dynamo action relevant to Earth’s magnetic field have produced different regime branches identified within bifurcation diagrams [1].
Notable are distinct branches in which the resultant magnetic field is either weak or strong (when compared with the fluid flow). Such branches can be found within a small window of parameter space, as long predicted [2]. Weak field solutions can be identified by the prominent role of viscosity on the motion whereas the magnetic field has a leading order effect on the flow in strong field solutions. One measure of the success of numerical models of the geodynamo is the ability to replicate the expected balance between forces operating within Earth’s core; Coriolis (rotational) and Lorentz (magnetic) forces are predicted to be most important. The value of considering lengthscale dependent force balances [3] and ‘gradient-free’ solenoidal forces has been highlighted recently [4].
I will review the approach in numerically modelling the geodynamo and the challenges in doing so. I will discuss the branches/bifurcations of dynamo action previously explored in numerical simulations. Furthermore, in new results, I shall highlight that the expected force balance of Earth’s core can be preserved as input parameters of numerical simulations are moved towards more realistic values.
[1] E. Dormy et al, Fluid Dynamics Res. 50, 011415 (2018)
[2] P. Roberts, In: Cupal, I. (ed.), Proc. First Int. Workshop on Dynamo Theory and the Generation of the Earth’s Magnetic Field pp. 7–12. Czech. Geophys. Inst. Rep (1979)
[3] T. Schwaiger et al, Geophys. J. Inter. 219, S101–S114 (2019)
[4] R. J. Teed & E. Dormy, J. Fluid Mech. 964, A26 (2023)