2023
DOI: 10.1029/2023gc011115
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Quantifying Diapir Ascent Velocities in Power‐Law Viscous Rock Under Far‐Field Stress: Integrating Analytical Estimates, 3D Numerical Calculations and Geodynamic Applications

Emilie Macherel,
Yuri Podladchikov,
Ludovic Räss
et al.

Abstract: Diapirism is crucial for heat and mass transfer in many geodynamic processes. Understanding diapir ascent velocity is vital for assessing its significance in various geodynamic settings. Although analytical estimates exist for ascent velocities of diapirs in power‐law viscous, stress weakening fluids, they lack validation through 3D numerical calculations. Here, we improve these estimates by incorporating combined linear and power‐law viscous flow and validate them using 3D numerical calculations. We focus on … Show more

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Cited by 1 publication
(2 citation statements)
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“…We apply only one particular value of τ C to test the first-order impact of power-law viscous flow on the crustal stress and extensional velocity. If a particular flow law, which is determined by laboratory rock deformation experiments, should be applied, then the value of τ C can be calculated for a given pressure, temperature or grain size (Macherel, Podladchikov, et al, 2023). For example, for feldspar (wet anorthite), τ C ≈ 24 MPa for a temperature of ≈600°C and a grain size of ≈0.5 mm (Macherel, Podladchikov, et al, 2023).…”
Section: Power-law Viscous Flow Law and τ Cmentioning
confidence: 99%
See 1 more Smart Citation
“…We apply only one particular value of τ C to test the first-order impact of power-law viscous flow on the crustal stress and extensional velocity. If a particular flow law, which is determined by laboratory rock deformation experiments, should be applied, then the value of τ C can be calculated for a given pressure, temperature or grain size (Macherel, Podladchikov, et al, 2023). For example, for feldspar (wet anorthite), τ C ≈ 24 MPa for a temperature of ≈600°C and a grain size of ≈0.5 mm (Macherel, Podladchikov, et al, 2023).…”
Section: Power-law Viscous Flow Law and τ Cmentioning
confidence: 99%
“…For the analytical estimate, we assume that the effective viscosity is controlled by the deviatoric stress estimate, τ e . τ C defines the stress magnitude at which the deformation behavior changes from a linear viscous flow law to a power-law viscous flow law (e.g., Macherel, Podladchikov, et al, 2023;Schmalholz & Podladchikov, 2013). If n = 1, then η cE = η c , and the flow is linear viscous.…”
Section: Analytical Estimates For Stress and Velocitymentioning
confidence: 99%