Unformatted text preview: 1 N ! „ 8 mV 2 / 3 bU 3 Nh 2 « 3 N / 2 S ( U , V , N ) = 3 2 Nk B ln „ 8 mV 2 / 3 bU 3 Nh 2 «k B ln ( N !) Entropy change: dS = dQ / T with constant N , only work from quasistatic Δ V constant T : Δ S = Q T phase change: Q = ² mL speciﬁc heat: Δ S = mc ln T f T i Efﬁciency of heat engine and coefﬁcient of performance for refrigerator: e ≡  W   Q H  ≤ T HT C T H COP ≡  Q C   W  ≤ T C T HT C...
View
Full
Document
This note was uploaded on 06/03/2011 for the course H 133 taught by Professor Furnstahl during the Spring '11 term at Ohio State.
 Spring '11
 Furnstahl
 Quantum Physics

Click to edit the document details