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首页> 外文期刊>Physical Review, B. Condensed Matter >CONFORMAL-FIELD-THEORY APPROACH TO THE TWO-IMPURITY KONDO PROBLEM - COMPARISON WITH NUMERICAL RENORMALIZATION-GROUP RESULTS
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CONFORMAL-FIELD-THEORY APPROACH TO THE TWO-IMPURITY KONDO PROBLEM - COMPARISON WITH NUMERICAL RENORMALIZATION-GROUP RESULTS

机译:两个杂质Kondo问题的共形理论方法-与数值归一化组合结果的比较

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摘要

Numerical renormalization-group and conformal-field-theory work indicates that the two-impurity Kondo Hamiltonian has a non-Fermi-liquid critical point separating the Kondo-screening phase from the interimpurity singlet phase when particle-hole (P-H) symmetry is maintained. We clarify the circumstances under which this critical point occurs, pointing out that there are two types of P-H symmetry. Only one of them guarantees the occurrence of the critical point. Much of the previous numerical work was done on models with the other type of P-H symmetry. We analyze this critical point using the boundary conformal-field-theory technique. The finite-size spectrum is presented in detail and compared with about 50 energy levels obtained using the numerical renormalization group. Various Green's functions, general renormalization-group behavior, and a hidden SO(7) are analyzed. [References: 39]
机译:数值重归一化组和共形场理论工作表明,当保持粒子-空穴(P-H)对称性时,两个杂质的近藤哈密顿量具有一个非费米液体临界点,可将屏蔽子相与杂质间的单峰相分开。我们澄清了发生此临界点的情况,指出存在两种类型的P-H对称性。其中只有一个可以保证临界点的出现。先前的许多数值工作都是在具有其他类型P-H对称性的模型上完成的。我们使用边界共形场理论技术分析了这一临界点。详细介绍了有限大小的频谱,并将其与使用数值重归一化组获得的约50个能级进行了比较。分析了各种格林函数,一般的归一化组行为和隐藏的SO(7)。 [参考:39]

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