2012
DOI: 10.1016/j.icarus.2012.05.024
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Long-term polar motion on a quasi-fluid planetary body with an elastic lithosphere: Semi-analytic solutions of the time-dependent equation

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Cited by 8 publications
(14 citation statements)
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“…This has been often referred as the 'polar wander' and mainly ascribed to the Earth's viscoelastic relaxation after the Pleistocene deglaciation (e.g., Nakiboglu & Lambeck 1980), known as the 'glacial isostatic adjustment' or 'post glacial rebound'. Recently, it has been pointed by Mitrovica & Wahr (2011) and Harada (2012) that the polar wander associated with the glacial isostatic adjustment of thousand years time scale should be less than previous estimates not considering the Earth's fossil bulge.…”
Section: Introductionmentioning
confidence: 90%
“…This has been often referred as the 'polar wander' and mainly ascribed to the Earth's viscoelastic relaxation after the Pleistocene deglaciation (e.g., Nakiboglu & Lambeck 1980), known as the 'glacial isostatic adjustment' or 'post glacial rebound'. Recently, it has been pointed by Mitrovica & Wahr (2011) and Harada (2012) that the polar wander associated with the glacial isostatic adjustment of thousand years time scale should be less than previous estimates not considering the Earth's fossil bulge.…”
Section: Introductionmentioning
confidence: 90%
“…It can be seen that the difference in the fluid Love number between M5 and M4 is almost the same as the mode strength ofT 1 in M4: k M4 f −k M5 f ≈ (k 1 ∕s 1 ) M4 . The remnant bulge is dealt with in previous studies by either those dealing with an elastic lithosphere (Cambiotti et al, 2010;Chan et al, 2014;Harada, 2012;Mitrovica et al, 2005) or viscoelastic lithosphere (Cambiotti et al, 2010;Moore et al, 2017) by isolating this part of the Love number and formulating the influence of it separately. Figure 7.…”
Section: Effect Of a Remnant Bulge On Tpw And A Study Of Marsmentioning
confidence: 99%
“…With these equations for the inertia tensor in hand, the fundamental underlying assumption we make to solve for the time-varying rotation axis is that the time scale being considered is long enough that the rotation axis stays aligned with the principle axis of inertia (Ricard et al, 1993;Harada, 2012;Chan et al, 2014). In this case, our calculations of TPW are based on diagonalizing equation (12) (or equation 13) and computing the time-varying orientation of the principle axis of inertia.…”
Section: Mathematical Theorymentioning
confidence: 99%
“…Their theory was valid for small displacements of the pole, and they demonstrated that the range of validity was a strong function of the location of the loads relative to the rotation axis. To overcome this small-angle limitation, Harada (2012), Creveling et al (2012) and Chan et al (2014) extended the pioneering approach of Ricard et al (1993) to incorporate the effects of the remnant bulge on the predicted TPW history. In these studies, the lithosphere was treated as a purely elastic layer, with effectively infinite viscosity.…”
Section: Introductionmentioning
confidence: 99%
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