2017
DOI: 10.1103/physrevmaterials.1.024410
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Control of hidden ground-state order in NdNiO3 superlattices

Abstract: The combination of charge and spin degrees of freedom with electronic correlations in condensed matter systems leads to a rich array of phenomena, such as magnetism, superconductivity, and novel conduction mechanisms. While such phenomena are observed in bulk materials, a richer array of behaviors becomes possible when these degrees of freedom are controlled in atomically layered heterostructures, where one can constrain dimensionality and impose interfacial boundary conditions. Here, we unlock a host of uniqu… Show more

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Cited by 15 publications
(18 citation statements)
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References 77 publications
(109 reference statements)
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“…The decoupling of MIT and spin ordering has also been reported for other RNiO 3 -based heterostructures and SLs with different boundary conditions. 2 , 9 , 47 , 48 The suppressed OOR along in-plane axes leads to a decrease of T N from ∼168 K for the 25-uc NNO film to ∼82 K for the n = 8 SL, following the trend in the bulk RNiO 3 phase diagram. 22 As n decreases from 8 to 6 uc, T N hardly changes due to the slightly altered OOR in this thickness range.…”
mentioning
confidence: 89%
“…The decoupling of MIT and spin ordering has also been reported for other RNiO 3 -based heterostructures and SLs with different boundary conditions. 2 , 9 , 47 , 48 The suppressed OOR along in-plane axes leads to a decrease of T N from ∼168 K for the 25-uc NNO film to ∼82 K for the n = 8 SL, following the trend in the bulk RNiO 3 phase diagram. 22 As n decreases from 8 to 6 uc, T N hardly changes due to the slightly altered OOR in this thickness range.…”
mentioning
confidence: 89%
“…This allows the seemingly paradoxical solutions with the amplitude of Q and ∆N showing opposite trends between the bulk and heterostructure. If we assume that the experimentally obtained metal-insulator transition temperature is more strongly correlated to ∆N than Q, while the XAS spectra splitting is more strongly correlated with Q, we can thus explain the seemingly paradoxical results in previous work (9).…”
Section: R a F Tmentioning
confidence: 67%
“…However in the DFT calculations ∆N is relaxed at each Q . Referring to equation 5 we have on the DFT level (and noting the stationarity with respect to ∆N ): cQ = ∂EDF T ∂Q = kQ − 1 2 g DF T ∆N DF T (Q) [9] In the linear response regime, which accurately describes the DFT results for all structures we considered, we find:…”
Section: Discussionmentioning
confidence: 79%
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