TY - JOUR

T1 - Most energetic passive states

AU - Perarnau-Llobet, Martí

AU - Hovhannisyan, Karen V.

AU - Huber, Marcus

AU - Skrzypczyk, Paul

AU - Tura, Jordi

AU - Acín, Antonio

PY - 2015/10/22

Y1 - 2015/10/22

N2 - © 2015 American Physical Society. Passive states are defined as those states that do not allow for work extraction in a cyclic (unitary) process. Within the set of passive states, thermal states are the most stable ones: they maximize the entropy for a given energy, and similarly they minimize the energy for a given entropy. Here we find the passive states lying in the other extreme, i.e., those that maximize the energy for a given entropy, which we show also minimize the entropy when the energy is fixed. These extremal properties make these states useful to obtain fundamental bounds for the thermodynamics of finite-dimensional quantum systems, which we show in several scenarios.

AB - © 2015 American Physical Society. Passive states are defined as those states that do not allow for work extraction in a cyclic (unitary) process. Within the set of passive states, thermal states are the most stable ones: they maximize the entropy for a given energy, and similarly they minimize the energy for a given entropy. Here we find the passive states lying in the other extreme, i.e., those that maximize the energy for a given entropy, which we show also minimize the entropy when the energy is fixed. These extremal properties make these states useful to obtain fundamental bounds for the thermodynamics of finite-dimensional quantum systems, which we show in several scenarios.

U2 - 10.1103/PhysRevE.92.042147

DO - 10.1103/PhysRevE.92.042147

M3 - Article

VL - 92

JO - Physical Review E - Statistical, Nonlinear, and Soft Matter Physics

JF - Physical Review E - Statistical, Nonlinear, and Soft Matter Physics

SN - 1539-3755

IS - 4

M1 - 042147

ER -