Adiabatic wall

A system boundary that prohibits heat transfer (ideal thermal insulation).
Adiabatic wall

An adiabatic wall is an idealized that does not allow heat transfer between a and its . Equivalently, the net heat flow across an adiabatic wall is taken to be zero, so the heat term described by the satisfies

δQ=0 \delta Q = 0

for energy exchange across that boundary.

Physical interpretation.
An adiabatic wall models perfect thermal insulation: even if there is a temperature difference, no energy crosses the boundary as heat. Real-world approximations include vacuum insulation, multilayer reflective shields, or very short time scales where there is negligible time for heat conduction.

What an adiabatic wall does not specify.
“Adiabatic” only constrains heat transfer. It does not, by itself, determine whether the system is or (matter transfer is a separate idealization), nor whether the boundary permits mechanical motion and hence .

Connection to the first law.
For a closed system separated from its environment by an adiabatic wall, the reduces to a pure work balance:

This is one reason adiabatic walls are conceptually important: they isolate work effects and help distinguish (like internal energy) from (like heat and work).

Contrast.
The complementary idealization is a , which allows heat exchange and enables thermal equilibration.