Heat conduction in gravity field without convection

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SUMMARY

The discussion centers on the impact of gravity on heat conduction in solid metals, specifically questioning whether gravitational effects should be considered in heat transport calculations. The formula for heat transport in a thermally isolated rod is presented as Power = diffTemp * (thermConduct * Area / length). The author proposes an extended formula that incorporates gravitational effects, Power' = Power * (1 + inprod(e_rod, e_grav) * f), but concludes that for practical applications, gravity has negligible influence on heat conduction in a rod.

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lukas.suess
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I used to think that the heat does rise even in solid metals with no gas/liquid around
(No density argument is possible then.)
But couldn't find anything describing or even verifying it.
I'am pretty sure the gravitationally induced anharonicity in the atomic core potentials
should have at least a little effect.

The simplest description of heat transport in a thermally isolated rod is:
Power = diffTemp * ( thermConduct * Area /length)
My question would be wether it is necessary to consider gravity induced corrections
for technical purposes (9.81m/s**2) or not?

Could the formula be extended this way?
Power' = Power * (1 + inprod(e_rod, e_grav) * f)
and how could one determine the factor f?
 
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For all practical purposes, gravity has no effect on heat conduction in a rod.
 

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