2018
DOI: 10.1016/j.jallcom.2018.04.080
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Room temperature antiferromagnetic ordering in chemically prepared nanocrystalline Co-doped neodymium oxide (Nd1.90Co0.10O3-δ)

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Cited by 13 publications
(11 citation statements)
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“…Similar magnetic behaviors were also found in some dilute magnetic semiconductor materials. [ 36 ] Sarkar et al reported room temperature antiferromagnetic of Nd 1.90 Co 0.10 O 3− δ nanocrystalline and confirmed that the antiferromagnetic to ferromagnetic phase transition occurs at about 100 K. [ 28 ] Fe x Cr 2− x O 3 nanoparticles were reported to have the same magnetic transition and confirmed that oxygen defects are a key factor to induce magnetic behavior by the bound magnetic polaritons (BMP) model. [ 37 ] In Figure 4, the BMP model is applied to further analyze the origin of the magnetic transition.…”
Section: Resultsmentioning
confidence: 97%
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“…Similar magnetic behaviors were also found in some dilute magnetic semiconductor materials. [ 36 ] Sarkar et al reported room temperature antiferromagnetic of Nd 1.90 Co 0.10 O 3− δ nanocrystalline and confirmed that the antiferromagnetic to ferromagnetic phase transition occurs at about 100 K. [ 28 ] Fe x Cr 2− x O 3 nanoparticles were reported to have the same magnetic transition and confirmed that oxygen defects are a key factor to induce magnetic behavior by the bound magnetic polaritons (BMP) model. [ 37 ] In Figure 4, the BMP model is applied to further analyze the origin of the magnetic transition.…”
Section: Resultsmentioning
confidence: 97%
“…As the temperature changes, the macroscopic magnetic properties change accordingly. To explain the phenomenon, we have fitted the χ–T curves under an external magnetic field of 5000 Oe in this temperature range using the Johnston model, [ 27,28 ] according to which the susceptibility as a function of temperature is given byχ=χAFM+CT+χ0$$\chi = \left(\chi\right)_{\text{AFM}} + \frac{C}{T} + \left(\chi\right)_{0}$$where χ AFM accounts for the antiferromagnetic contribution, the paramagnetic contribution is described by the second term, and χ 0 is temperature‐independent contribution to the susceptibility. The antiferromagnetic contribution can also be written asχAFM=CAFT+TN$$\left(\chi\right)_{\text{AFM}} = \frac{C_{\text{AF}}}{T + T_{\text{N}}}$$…”
Section: Resultsmentioning
confidence: 99%
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“…The negative θ values of CNSD and NNSD samples display antiferromagnetic (AFM) property; the same has been reported earlier (64). In various oxide systems, the emergence of ferromagnetic (FM) behaviour arises from vacancies/ defects in the lattice, due to several aspects like mismatch of ionic radius, valence state of doped material and oxygen vacancies attributing towards superexchange interaction or bound magnetic polaron (BMP) (Sarkar et al 2018a;Griffin et al 2005). BMP model is used to determine the presence of both AFM and FM behaviour at low temperatures.…”
Section: Resultsmentioning
confidence: 99%