1989
DOI: 10.1016/0019-1035(89)90052-3
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Thermal state of an ice shell on Europa

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Cited by 323 publications
(402 citation statements)
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“…where c(T ), r(T ) and k(T ) are specific heat, density and thermal conductivity, respectively (temperature dependencies given in [Ojakangas and Stevenson, 1989]). The term q(T ) represents a temperature dependent volumetric heating due to tidal flexure of the icy shell.…”
Section: Introductionmentioning
confidence: 99%
“…where c(T ), r(T ) and k(T ) are specific heat, density and thermal conductivity, respectively (temperature dependencies given in [Ojakangas and Stevenson, 1989]). The term q(T ) represents a temperature dependent volumetric heating due to tidal flexure of the icy shell.…”
Section: Introductionmentioning
confidence: 99%
“…Although the viscosity contrast across the entire ice shell can be very large, the viscosity variation within the convective sublayer is typically of one order of magnitude [see Grasset and Parmentier (1998) Ruiz et al 2007). This is useful for Europa, because tidal heating is strongly temperature-depedent (Ojakangas and Stevenson 1989), and it is largely restricted to the warmest ice. In these conditions, tidal heating is negligible in the stagnant lid, which can be treated separately (Hussmann et al 2002;Ruiz and Tejero 2003).…”
Section: Convective Modelmentioning
confidence: 99%
“…where T s is the surlace temperature, taken as 100 K, a value considered as representative of the mean temperature at Europa's surface (e.g., Ojakangas and Stevenson 1989). Finally, to calculate tidal heating rates, I assume that llllder tidal stresses ice behave like a viscoelastic (Maxwell) material: thus, the tidal volumetric dissipation rate can be cal culated according to (Ojakangas and Stevenson 1989) …”
Section: Convective Modelmentioning
confidence: 99%
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