Abstract
The physics of manganites appears to be dominated by phase competition among ferromagnetic metallic and charge-ordered antiferromagnetic insulating states. Previous investigations [Burgy et al., Phys. Rev. Lett. 87, 277202 (2001)] have shown that quenched disorder is important to smear the first-order transition between those competing states, and induce nanoscale inhomogeneities that produce the colossal magnetoresistance effect. Recent studies [Motome et al., Phys. Rev. Lett. 91, 167204 (2003)] have provided further evidence that disorder is crucial in the manganite context, unveiling an unexpected insulator-to-metal transition triggered by disorder in a one-orbital model with cooperative phonons. In this paper, a qualitative explanation for this effect is presented. It is argued that the transition occurs for disorder in the form of local random energies. Acting over an insulating states made out of a checkerboard arrangement of charge, with "effective" site energies positive and negative, this form of disorder can produce lattice sites with an effective energy near zero, favorable for the transport of charge. This explanation is based on Monte Carlo simulations and the study of simplified toy models, calculating the density-of-states, cluster conductances using the Landauer formalism, and other observables. A percolative picture emerges. The applicability of these ideas to real manganites is discussed.
Original language | English |
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Article number | 064428 |
Pages (from-to) | 064428-1-064428-14 |
Journal | Physical Review B - Condensed Matter and Materials Physics |
Volume | 70 |
Issue number | 6 |
DOIs | |
State | Published - Aug 2004 |
Externally published | Yes |
Funding
with us, and for comments on the manuscript. The authors also acknowledge the help of J. A. Vergés in the study of the conductance. The subroutines used in this context were kindly provided by him. The authors are supported by the NSF Grants No. DMR-0122523, No. DMR-0312333, and No. DMR-0303348. Additional funds have been provided by Martech (FSU). The authors are very thankful to Y. Motome, N. Furukawa, and N. Nagaosa for sharing their ideas about Ref.
Funders | Funder number |
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National Science Foundation | DMR-0312333 |
Directorate for Mathematical and Physical Sciences | 0312333, 0122523, 0303348 |