| Hole doping and disorder effects on the one-dimensional Kondo lattice, for ferromagnetic Kondo couplings | |
| Article | |
| 关键词: 2 DIMENSIONS; FIELD-THEORY; SPIN CHAINS; SUPERCONDUCTIVITY; MODEL; BOSONIZATION; LADDERS; STATE; GAP; | |
| DOI : 10.1103/PhysRevB.56.14058 | |
| 来源: SCIE | |
【 摘 要 】
We investigate the one-dimensional Kondo lattice model for ferromagnetic Kondo couplings. The so-called ferromagnetic two-leg spin ladder and the S=1 antiferromagnet occur as one-dimensional Kondo insulators. Both exhibit a spin gap. But, in contrast to the strong-coupling limit, the Haldane state which characterizes the two-leg spin-ladder Kondo insulator cannot fight against very weak exterior perturbations. First, by using standard bosonization techniques, we prove that an antiferromagnetic ground state occurs by doping with few holes; it is characterized by a form factor of the spin-spin correlation functions which exhibits two structures, respectively, at q=pi and q=2k(F). Second, we prove precisely by using renormalization-group methods that the Anderson localization inevitably takes place in that weak-coupling Haldane system, by the introduction of quenched randomness; the spin-fixed point rather corresponds to a ''glass'' state, Finally, a weak-coupling analog of the S=1 antiferromagnet Kondo insulator is proposed; we show that the transition into the Anderson-localization state maybe avoided in that unusual weak-coupling Haldane system.
【 授权许可】
Free