2006
DOI: 10.1002/pssc.200562404
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Two‐band ferromagnetic Kondo lattice model on a ladder with quantum S = 3/2 core spins

Abstract: The interplay of spin and orbital correlations in doped manganites is investigated on a ladder described by the ferromagnetic (FM) Kondo model. Upon doping, the one-band model exhibits phase separation into an antiferromagnetic (AF) background due to t2g superexchange J and either a hole-rich FM phase or islandlike region of antiferromagnetically stacked polarons. In contrast, separated polarons are favored by the two-band model at low doping. For suitable parameters, both the one-orbital and two-orbital model… Show more

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Cited by 4 publications
(5 citation statements)
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“…A common large negative contribution to the above values comes from T x i T x j = −0.1854 correlation -it decreases further when the angle θ is varied towards θ = π/2, where the orbital correlations reach a minimal value, T ij (π/2) = T x i T x j = −0.2472. Thus, in agreement with earlier findings, 37,41 the quantum correction to the classical value −0.25 is very small indeed due to the gap which opens in orbital excitations in the present 2D case. This means that robust AO order with orbitals of the form (|x ± |z )/ √ 2 is realized in an undoped monolayer without crystal field splitting, similar to the OO in the 3D model, 32 if this monolayer has FM spin order.…”
Section: Numerical Results For Monolayer Manganites a Undoped 2d Clus...supporting
confidence: 93%
See 1 more Smart Citation
“…A common large negative contribution to the above values comes from T x i T x j = −0.1854 correlation -it decreases further when the angle θ is varied towards θ = π/2, where the orbital correlations reach a minimal value, T ij (π/2) = T x i T x j = −0.2472. Thus, in agreement with earlier findings, 37,41 the quantum correction to the classical value −0.25 is very small indeed due to the gap which opens in orbital excitations in the present 2D case. This means that robust AO order with orbitals of the form (|x ± |z )/ √ 2 is realized in an undoped monolayer without crystal field splitting, similar to the OO in the 3D model, 32 if this monolayer has FM spin order.…”
Section: Numerical Results For Monolayer Manganites a Undoped 2d Clus...supporting
confidence: 93%
“…2. This coexistence of the AO order with the FM spin correlations is generic -it confirms the trend observed before in the 1D model 20 and on ladders, 41 and agrees with the Goodenough-Kanamori rules. 42 When robust AO state develops at the orbital degeneracy (E z = 0), the FM phase extends to a broader range of J ′ 0 than at |E z | > 0.…”
Section: Numerical Results For Monolayer Manganites a Undoped 2supporting
confidence: 90%
“…Whereas these results are to a large extent not surprising given the similarities with the manganites, the magnetic excitation spectra so far have been calculated only for a ladder system. 66 For the manganites, the DDEX model is usually simplified [62][63][64] by treating the core spins as classical and by taking the limit of large or infinite Hund's coupling J H which is not justified for the pnictides. Here, we instead focus on the regime of small and intermediate J H and develop the tools to calculate the magnetic excitation spectra in the presence of both, super-and double-exchange to linear-spin-wave order.…”
Section: Introductionmentioning
confidence: 99%
“…Interestingly, our results indicate that as n → 2.5 the legs are FM aligned. However, as n → 3 a novel AFM ordering between the legs develop, while the FM islands involve three spins [54]. The latter may arise from competing double-exchange-FM vs AFM tendencies coming from the localized spins and Fermi instability k F , namely the energy of the large FM blocks as n → 3 is reduced by the rung AFM arrangement.…”
mentioning
confidence: 99%