The Quantum-Classical Metal
- 27 March 1998
- journal article
- Published by American Association for the Advancement of Science (AAAS) in Science
- Vol. 279 (5359) , 2071-2076
- https://doi.org/10.1126/science.279.5359.2071
Abstract
In a normal Fermi liquid, Landau's theory precludes the loss of single-fermion quantum coherence in the low-energy, low-temperature limit. For highly anisotropic, strongly correlated metals, there is no proof that this remains the case, and quantum coherence for transport in some directions may be lost intrinsically. This loss of coherence should stabilize an unusual, qualitatively anisotropic non-Fermi liquid, separated by a zero-temperature quantum phase transition from the Fermi liquid state and categorized by the unobservability of certain interference effects. There is compelling experimental evidence for this transition as a function of magnetic field in the metallic phase of the organic conductor (TMTSF) 2 PF 6 (where TMTSF is tetramethyltetraselenafulvalene).Keywords
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This publication has 18 references indexed in Scilit:
- ‘Confined coherence’ in strongly correlated anisotropic metalsAdvances in Physics, 1997
- Ultraminiature high pressure cell for angularly dependent transport measurements at high magnetic field and low temperatureReview of Scientific Instruments, 1995
- Magnetic Field Induced Confinement in Strongly Correlated Anisotropic MaterialsPhysical Review Letters, 1994
- Incoherence of single particle hopping between Luttinger liquidsPhysical Review Letters, 1994
- Commensurability resonance in quasi-one-dimensional conductorsJournal de Physique I, 1994
- ‘‘Hot spots,’’ magic angles, and magnetoresistance in quasi-1D metalsPhysical Review Letters, 1992
- Lebed resonance in quasi-one-dimensional organic conductorsPhysical Review B, 1992
- Dynamics of the dissipative two-state systemReviews of Modern Physics, 1987
- Quantum mechanics versus macroscopic realism: Is the flux there when nobody looks?Physical Review Letters, 1985
- Effective Harmonic-Fluid Approach to Low-Energy Properties of One-Dimensional Quantum FluidsPhysical Review Letters, 1981