The effects of moisture migration away from power cables depend strongly in most soils on whether the soil has reached the so-called critical conditions (e.g., critical temperature) for a dry-out. However, research on how to estimate this critical temperature has been limited. We solved numerically a differential equation for the planar case of steady-state coupled heat and mass transfer in porous media, using the van Genuchten-Mualem model for the hydraulic properties of the medium. The critical isotherm is assessed by the temperature at which the steepest change occurs in the moisture content with temperature. We considered the impact of the properties of the surrounding medium and of the ambient temperature and moisture content on the dry-out temperature. We found that seasonal variations in ambient conditions in a field in Italy have a greater impact on the critical temperature than the variations in soil properties in that field (under the assumption of a nearly uniform moisture content with depth). However, our analysis shows that, under certain conditions, a change in the van Genuchten parameter n and in a specific combination of parameters that we call a dynamic parameter can have as large an effect on the critical temperature. This suggests a direction in the optimization of backfill materials.Simultaneous transfer of heat and moisture is of interest for a wide variety of agricultural, industrial, and energy production processes. Drying of porous solids and soils, geothermal energy production, thermally induced oil recovery, underground high-level waste disposal, and heat transfer from buried pipelines and electrical cables are just some of the examples (Udell, 1985).The release of Joule heat from buried electrical cables increases the temperature of the ground in their vicinity and leads under certain conditions to the formation of a zone with a very low moisture content. Besides heat conduction through grain-to-grain contacts and the water bridges between the grains, heat is also transferred as a result of a "heat pipe cycle" (Groeneveld et al., 1984). Water evaporates in high-temperature areas and condenses in lower temperature regions, causing a gradient in moisture content. This results in liquid water flow in the opposite direction. At high heat fluxes, large gradients in temperature and moisture content develop. When certain critical conditions are exceeded, this results in almost complete drying out of the soil near the heat source (Groeneveld et al., 1984).Among the critical conditions, those involving the critical temperature are the most important for using standardized steady-state cable ratings. To prevent overheating in the cable insulation or the surrounding environment due to a low thermal conductivity caused by drying, the International Electrotechnical Commission recommended solution procedures for the steady-state rating and thermal analysis of power cables (CIGRE Study Committee 21, 1992; International Electrotechnical Commission, 2015). That analysis adopts a two-zone model-a steady...