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We consider the Gr\"uneisen parameter and the magnetocaloric effect near a pressure and magnetic field controlled quantum critical point, respectively. Generically, the Gr\"uneisen parameter (and the thermal expansion) displays a characteristic sign change close to the quantum-critical point signaling an accumulation of entropy. If the quantum critical point is the endpoint of a line of finite temperature phase transitions, T₂ ({p₂-p) }^, then we obtain for pT₂, (2) a sign change in the Ginzburg regime of the classical transition, (3) possibly a peak at T₂, (4) a second increase -T^-1∕ () below T₂ for systems above the upper critical dimension, and (5) a saturation of 1∕ (p₂-p). We argue that due to the characteristic divergencies and sign changes the thermal expansion, the Gr\"uneisen parameter and magnetocaloric effect are excellent tools to detect and identify putative quantum critical points.
Garst et al. (Wed,) studied this question.
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