2020
DOI: 10.1002/adfm.202000343
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Interfacial Strain Gradients Control Nanoscale Domain Morphology in Epitaxial BiFeO3 Multiferroic Films

Abstract: Domain switching pathways fundamentally control performance in ferroelectric thin film devices. In epitaxial bismuth ferrite (BiFeO 3 ) films, the domain morphology is known to influence the multiferroic orders. While both striped and mosaic domains have been observed, the origins of the latter have remained unclear. Here, it is shown that domain morphology is defined by the strain profile across the film-substrate interface. In samples with mosaic domains, X-ray diffraction analysis reveals strong strain grad… Show more

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Cited by 31 publications
(29 citation statements)
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References 70 publications
(90 reference statements)
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“…Another pertinent question is how the cycloid would respond to size reduction in two or three dimensions. For instance, upon nanostructuring [ 293,294 ] a thin film to dimensions at or below the cycloid period—in a similar way that domain walls influence the cycloid period [ 89,137 ] —one expects size effects to become increasingly important. The recent advances in scanning probe magnetometry techniques will prove indispensable in such cases.…”
Section: Discussionmentioning
confidence: 99%
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“…Another pertinent question is how the cycloid would respond to size reduction in two or three dimensions. For instance, upon nanostructuring [ 293,294 ] a thin film to dimensions at or below the cycloid period—in a similar way that domain walls influence the cycloid period [ 89,137 ] —one expects size effects to become increasingly important. The recent advances in scanning probe magnetometry techniques will prove indispensable in such cases.…”
Section: Discussionmentioning
confidence: 99%
“…[ 79 ] Under moderate compressive strain, c) CEMS (ref. [ 137 ] ) and d) neutron diffraction [ 256 ] evidence a cycloid with its plane close to (001). Under slight (0.1%) tensile strain, e) resonant elastic X‐ray scattering (REXS) and scanning NV magnetometry shows a type‐2 cycloid with propagation vector along [12¯1].…”
Section: Perturbations To the Cycloidmentioning
confidence: 99%
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