Is there a Young-Laplace equation for solids and gases?

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The discussion explores the existence of an equation similar to the Young-Laplace equation that relates pressure differences to the shape of surfaces in elastic solids, particularly at solid-gas and solid-solid interfaces. It highlights the complexity of solid-solid interfaces due to the regular crystalline structure of true solids, which limits their deformability compared to fluids. Additionally, it notes that in thermodynamics, polyphase solids like alloys require an extra term in the First Law to account for surface energy at grain boundaries. The conversation suggests a need for further clarification on the specific requirements or applications of such an equation. Overall, the topic emphasizes the unique challenges in modeling pressure effects in solid materials.
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I was wondering, is there any equation -like young laplace equation - that relates the pressure difference to the shape of the surface on elastic solids? (interfase: solid - gas)
 
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I meant, solid-solid. Like on a mosaic
 
Well solid - solid interfaces are more complicated.

Don't forget that true solids have a regular crystalline structure so are constrained to their particular crystal shape. They are not so readily deformable as fluids by boundary pressure forces. Their boundaries don't just follow the interplay of pressure forces between two fluids.

In thermodynamics when discussing polyphase solids such as alloys you have to add an extra term into the First Law for to allow for the surface energy of the grain boundaries.

Perhaps more detail about what you are looking for?
 
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