2012
DOI: 10.1021/ic202590r
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A Vacancy-Disordered, Oxygen-Deficient Perovskite with Long-Range Magnetic Ordering: Local and Average Structures and Magnetic Properties of Sr2Fe1.5Cr0.5O5

Abstract: The local and average crystal structures and magnetic properties of the oxygen-deficient perovskite Sr(2)Fe(1.5)Cr(0.5)O(5+y) were studied using powder X-ray and neutron diffraction, neutron-pair distribution function analysis, and electron energy-loss spectroscopy. This material crystallizes in the cubic Pm3m space group, with a = 3.94491(14) Å. The oxygen vacancies are distributed randomly throughout the perovskite-type structure, and the average coordination number of the Fe(Cr) sites is 5. Refinement of th… Show more

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Cited by 23 publications
(33 citation statements)
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“…As a result, the average structure looks similar to that of a typical perovskite 70,88 ( Figure 6.2), but with partial occupancy on the oxygen positions (Table 6.1). This is in sharp contrast to the structure of CaSrFe2O6-δ (δ=1), 4 ( Figure 6.2) which is known to contain an ordered array of defects, that appear in alternating layers, converting the octahedral geometry into tetrahedra in those layers.…”
Section: Crystal Structurementioning
confidence: 67%
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“…As a result, the average structure looks similar to that of a typical perovskite 70,88 ( Figure 6.2), but with partial occupancy on the oxygen positions (Table 6.1). This is in sharp contrast to the structure of CaSrFe2O6-δ (δ=1), 4 ( Figure 6.2) which is known to contain an ordered array of defects, that appear in alternating layers, converting the octahedral geometry into tetrahedra in those layers.…”
Section: Crystal Structurementioning
confidence: 67%
“…The vacant sites that are created as a result of oxygen-deficiency can spread in the structure arbitrarily, forming a disordered system. 11,70 An example is Sr2FeMnO5, 11 where oxide vacancies are distributed randomly, forming a disordered cubic structure. 11 However, it is also possible to form oxygen-deficient perovskites, in which vacancies have an ordered distribution.…”
Section: Introductionmentioning
confidence: 99%
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