{"title":"Thermal and magnetic evolution of an Earth-like planet with a basal magma ocean","authors":"Victor Lherm, Miki Nakajima, Eric G. Blackman","doi":"arxiv-2409.06031","DOIUrl":null,"url":null,"abstract":"Earth's geodynamo has operated for over 3.5 billion years. The magnetic field\nis currently powered by thermocompositional convection in the outer core, which\ninvolves the release of light elements and latent heat as the inner core\nsolidifies. However, since the inner core nucleated no more than 1.5 billion\nyears ago, the early dynamo could not rely on these buoyancy sources. Given\nrecent estimates of the thermal conductivity of the outer core, an alternative\nmechanism may be required to sustain the geodynamo prior to nucleation of the\ninner core. One possibility is a silicate dynamo operating in a long-lived\nbasal magma ocean. Here, we investigate the structural, thermal, buoyancy, and\nmagnetic evolution of an Earth-like terrestrial planet. Using modern equations\nof state and melting curves, we include a time-dependent parameterization of\nthe compositional evolution of an iron-rich basal magma ocean. We combine an\ninternal structure integration of the planet with energy budgets in a coupled\ncore, basal magma ocean, and mantle system. We determine the\nthermocompositional convective stability of the core and the basal magma ocean,\nand assess their respective dynamo activity using entropy budgets and magnetic\nReynolds numbers. Our conservative nominal model predicts a transient basal\nmagma ocean dynamo followed by a core dynamo after 1 billion years. The model\nis sensitive to several parameters, including the initial temperature of the\ncore-mantle boundary, the parameterization of mantle convection, the\ncomposition of the basal magma ocean, the radiogenic content of the planet, as\nwell as convective velocity and magnetic scaling laws. We use the nominal model\nto constrain the range of basal magma ocean electrical conductivity and core\nthermal conductivity that sustain a dynamo.","PeriodicalId":501270,"journal":{"name":"arXiv - PHYS - Geophysics","volume":"80 1","pages":""},"PeriodicalIF":0.0000,"publicationDate":"2024-09-09","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":null,"platform":"Semanticscholar","paperid":null,"PeriodicalName":"arXiv - PHYS - Geophysics","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/arxiv-2409.06031","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
引用次数: 0
Abstract
Earth's geodynamo has operated for over 3.5 billion years. The magnetic field
is currently powered by thermocompositional convection in the outer core, which
involves the release of light elements and latent heat as the inner core
solidifies. However, since the inner core nucleated no more than 1.5 billion
years ago, the early dynamo could not rely on these buoyancy sources. Given
recent estimates of the thermal conductivity of the outer core, an alternative
mechanism may be required to sustain the geodynamo prior to nucleation of the
inner core. One possibility is a silicate dynamo operating in a long-lived
basal magma ocean. Here, we investigate the structural, thermal, buoyancy, and
magnetic evolution of an Earth-like terrestrial planet. Using modern equations
of state and melting curves, we include a time-dependent parameterization of
the compositional evolution of an iron-rich basal magma ocean. We combine an
internal structure integration of the planet with energy budgets in a coupled
core, basal magma ocean, and mantle system. We determine the
thermocompositional convective stability of the core and the basal magma ocean,
and assess their respective dynamo activity using entropy budgets and magnetic
Reynolds numbers. Our conservative nominal model predicts a transient basal
magma ocean dynamo followed by a core dynamo after 1 billion years. The model
is sensitive to several parameters, including the initial temperature of the
core-mantle boundary, the parameterization of mantle convection, the
composition of the basal magma ocean, the radiogenic content of the planet, as
well as convective velocity and magnetic scaling laws. We use the nominal model
to constrain the range of basal magma ocean electrical conductivity and core
thermal conductivity that sustain a dynamo.