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Re: [Phys-L] irreversible quasistatic



On 07/30/2016 10:05 AM, Daniel V. Schroeder wrote:
You compare the system temperature to the reservoir temperature. If
they're infinitesimally close, you can call the process reversible.
If not, the process is irreversible.

That's not true in general, and I'm pretty sure it's not relevant
to the question that was asked.

Your cycle B requires either a hotter hot reservoir or a colder cold
reservoir than cycle A.

That's not clear at all. It is entirely possible to have
an irreversible engine with only the usual two reservoirs.
For example, imagine a system with two subsystems, namely
a reversible engine driving a brake, where the brake is
heat-sunk to one of the two usual reservoirs.

Irreversibility is about entropy, not about temperature per se.