科研之友
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摘要
In this series of articles (I, II), N-band Hubbard models have been considered for strongly correlated electron systems, which are realized in d-p, pi-d, pi-R, and sigma-R conjugated systems. The magnetism and superconductivity of these systems have been elucidated in terms of effective exchange integrals (J), which are calculated by first-principle methods. In part III of this series, the BCS-BEC crossover theory, has been introduced to elucidate the physical foundation of our J and JP model for the high-T, superconductivity (HTSC). The boson-fermion (BF) model for this theory is found useful for a reasonable explanation of the experimental phase diagrams of HTSC. The underlying physics of the BF model is different from that of the slave boson field-theoretical model assuming spinon-holon condensations in the low dimension. The interaction boson model (IBM) for nuclear matter is also employed to describe the cooperative mechanisms of electron-phonon (EP), spin fluctuation (SF), charge fluctuation (CF), and many-bands (MB) effects. This phenomenological model is useful for pictorial understanding and for the theoretical explanation of the cooperative mechanisms: (EP + SF), (SF + CF), (EP + SF + MB), etc. These are also investigated in analogy to BF model of fermionic gases, where the Feshbach resonance between boson and fermion is responsible for their coupling. The implications of these theoretical results are discussed in relation to recent ALPES and STM experiments for HTSC, which suggest the contributions of SF (J) and EP (P) interactions. The recently discovered superconductivity of boron-doped diamond is examined as an example of two-band sigma-radical (sigma-R) conjugated systems. Finally, the bipolaron model is briefly discussed in relation to boson-fermion model via EP interaction to superconductivity.
- 出版日期2006-4-5
