Effect of increasing disorder on domains of the 2d Coulomb glass. (13th November 2017)

• Record Type: Journal Article
• Authors: Bhandari, Preeti; Malik, Vikas
• Is Part Of: Journal of physics. Volume 29:Number 48(2017)
• Publication Date: 2017-11-13
• Subjects: disordered systems -- Monte Carlo methods -- density of states; Condensed matter -- Periodicals; Matière condensée -- Périodiques; Vaste stoffen; Vloeistoffen; Natuurkunde; Electronic journals; Computer network resources; 530.4105
• DOI: 10.1088/1361-648X/aa9649
• Languages: English
• ISSNs: 0953-8984

Abstract

Abstract: We have studied a two dimensional lattice model of Coulomb glass for a wide range of disorders at T ∼ 0 . The system was first annealed using Monte Carlo simulation. Further minimization of the total energy of the system was done using an algorithm developed by Baranovskii et al, followed by cluster flipping to obtain the pseudo-ground states. We have shown that the energy required to create a domain of linear size L in d dimensions is proportional to L d − 1 . Using Imry–Ma arguments given for random field Ising model, one gets critical dimension d c ⩾ 2 for Coulomb glass. The investigation of domains in the transition region shows a discontinuity in staggered magnetization which is an indication of a first-order type transition from charge-ordered phase to disordered phase. The structure and nature of random field fluctuations of the second largest domain in Coulomb glass are inconsistent with the assumptions of Imry and Ma, as was also reported for random field Ising model. The study of domains showed that in the transition region there were mostly two large domains, and that as disorder was increased the two large domains remained, but a large number of small domains also opened up. We have also studied the properties of the second largest domain as a function of disorder. We furthermore analysed the effect of disorder on the density of states, and showed a transition from hard gap at low disorders to a soft gap at higher disorders. At W = 2, we have analysed the soft gap in detail, and found that the density of states deviates slightly ( δ ≈ 1.293 ± 0.027 ) from the linear behaviour in two dimensions. Analysis of local minima show that the pseudo-ground states have similar structure.