Abstract

Landauer's principle states that in erasing one bit of information, on average, at least ${k}_{B}T\mathrm{ln}(2)$ energy is dissipated into the environment (where ${k}_{B}$ is Boltzmann's constant and $T$ is the temperature of the environment at which one erases). Here, Landauer's principle is microscopically derived without direct reference to the second law of thermodynamics. This is done for a classical system with continuous space and time, with discrete space and time, and for a quantum system. The assumption made in all three cases is that during erasure the bit is in contact with a thermal reservoir.

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