Pseudogap in 1d revisited
arXiv:cond-mat/9804318 · doi:10.1103/PhysRevB.59.1358
Abstract
Two decades ago, Sadovskii found an exact solution of a model describing a pseudogap in electron energy spectrum (first introduced by Lee, Rice and Anderson). The discovery of a pseudogap in high-Tc superconductors has revived the interest to his exact solution. I review the model with the emphasis on physical content, point out an error in the original Sadovskii's solution and explain which problem he actually solved. A recent incorporation of Sadovskii's ideas into a description of "hot spots" on the Fermi surface in cuprate superconductors (Schmalian, Pines and Stojkovic) is briefly discussed.
Final version to appear in PRB
References in corpus (1)
Cited by in corpus (20)
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- Pinned Balseiro-Falicov Model of Tunneling and Photoemission in the Cuprates
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- Exact Results for the Crossover from Gaussian to Non-Gaussian Order Parameter Fluctuations in Quasi One-Dimensional Electronic Systems
- Exact Numerical Calculation of the Density of States of the Fluctuating Gap Model
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- Spin fluctuations and pseudogap in the two-dimensional half-filled Hubbard model at weak coupling
- Classical Phase Fluctuations in Incommensurate Peierls Chains
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- Pseudogap and Superconducting Fluctuation in High-Tc Cuprates: Theory beyond 1-loop Approximation
- Fluctuation effects in disordered Peierls systems
- Quenched disorder formulation of the pseudo-gap problem
- Disorder effects on hot spots in electron-doped cuprates
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- Models of the Pseudogap State in Cuprates
- Non-Fermi liquid behavior of quasi one-dimensional pseudogap materials
- Superconductivity in the Pseudogap State due to Fluctuations of Short-Range Order