Particle-hole asymmetry in the BCS thermodynamics
Description
It has been shown that the particle-hole asymmetry (PHA) of DOS leads to the first-order phase transition, a small deviation from the Luttinger theorem, and to very strange behaviour of subcritical specific heat. Because of the accuracy of the BCS thermodynamics in the thermodynamic limit (Bogolubov) it is strange that in trying to strengthen the theory while taking into account the tendency of DOS, we are in fact causing the deterioration of the theory. The answer lies in the retardation of the electron-phonon interaction for low temperature superconductors. Hence, if some elements of the BCS theory are applied for HTSC, it becomes necessary to be very careful in the question of thermodynamic properties. Moreover, the criteria of stability of the superconducting state has been formulated, at constant p and V as well, for one-component superconductors and isotropic Fermi superfluids. These criteria are free of the strong connection with the BCS model, they are purely thermodynamical. It is also shown that for the superconducting/superfluid Fermi systems the specific heat at constant p and V differ substantially, in contrast to any other low-temperature systems. (author)
Additional details
Publishing Information
- Journal Title
- Acta Physica Polonica. Series B
- Journal Volume
- 29
- Journal Issue
- 12
- Journal Page Range
- p. 3885-3906
- ISSN
- 0587-4254
Conference
- Title
- 37. Cracow School of Theoretical Physics
- Dates
- 1-10 Jun 1998
- Place
- Zakopane (Poland)
INIS
- Country of Publication
- Poland
- Country of Input or Organization
- Poland
- INIS RN
- 30018531
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS;
- Resource subtype / Literary indicator
- Conference
- Descriptors DEI
- BCS THEORY; GAUGE INVARIANCE; HAMILTONIANS; MEETINGS; PAIRING INTERACTIONS; PARTICLE-HOLE MODEL; SUPERCONDUCTIVITY; TEMPERATURE DEPENDENCE; THERMODYNAMICS
- Descriptors DEC
- ELECTRIC CONDUCTIVITY; ELECTRICAL PROPERTIES; INTERACTIONS; INVARIANCE PRINCIPLES; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; NUCLEAR MODELS; PHYSICAL PROPERTIES; QUANTUM OPERATORS
Optional Information
- Notes
- 35 refs