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Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)

The intriguing functional nature of ceramics containing rare earth sesquioxide (RES) is associated with the type of polymorphic structure they crystallize into. They prefer to be in the cubic, monoclinic or hexagonal structure in the increasing order of cation size, R(RE). Since the functional prope...

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Autores principales: Irshad, K. A., Srihari, V., Kalavathi, S., Shekar, N. V. Chandra
Formato: Online Artículo Texto
Lenguaje:English
Publicado: Nature Publishing Group UK 2020
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC7366723/
https://www.ncbi.nlm.nih.gov/pubmed/32678141
http://dx.doi.org/10.1038/s41598-020-68400-9
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author Irshad, K. A.
Srihari, V.
Kalavathi, S.
Shekar, N. V. Chandra
author_facet Irshad, K. A.
Srihari, V.
Kalavathi, S.
Shekar, N. V. Chandra
author_sort Irshad, K. A.
collection PubMed
description The intriguing functional nature of ceramics containing rare earth sesquioxide (RES) is associated with the type of polymorphic structure they crystallize into. They prefer to be in the cubic, monoclinic or hexagonal structure in the increasing order of cation size, R(RE). Since the functional properties of these ceramics varies with R(RE), temperature and pressure, a systematic investigation delineating the cation size effect is indispensable. In the present work we report the structural stability and compressibility behaviour of the RES ceramics, (Eu(1−x)La(x))(2)O(3), of RESs with dissimilar structure and significant difference in cationic radii. The selected compositions of (Eu(1−x)La(x))(2)O(3) have been studied using the in-situ high pressure synchrotron X-ray diffraction and the structural parameters obtained through Rietveld refinement. The cubic structure, which is stable for 0.95 Å [Formula: see text] R(RE) [Formula: see text]  Å at ambient temperature and pressure (ATP), prefers a cubic to hexagonal transition at high pressures. The biphasic region of cubic and monoclinic structure, which is stable for 0.98 Å [Formula: see text] R(RE) [Formula: see text]  Å at ATP, prefers a cubic/monoclinic to hexagonal transition at high pressures. Further, in the biphasic region of monoclinic and hexagonal structure, observed for 1.025 Å [Formula: see text] R(RE) [Formula: see text]  Å, the monoclinic phase is found to be progressing towards the hexagonal phase with increasing pressure. The pure hexagonal phase obtained for 1.055 Å [Formula: see text] R(RE) [Formula: see text] 1.10 Å is found to be structurally stable at high pressures. The bulk moduli are obtained from the Birch–Murnaghan equation of state fit to the compressibility data and its dependance on the cation size is discussed. The microstrain induced by the difference in cation size causes an internal pressure in the crystal structure leading to a reduction in the bulk modulus of [Formula: see text] and 0.6. A pressure–concentration (P–x) phase diagram upto a pressure of 25 GPa is constructed for (Eu(1−x)La(x))(2)O(3). This would provide an insight to the fundamental and technological aspects of these materials and the RESs in general.
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spelling pubmed-73667232020-07-17 Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3) Irshad, K. A. Srihari, V. Kalavathi, S. Shekar, N. V. Chandra Sci Rep Article The intriguing functional nature of ceramics containing rare earth sesquioxide (RES) is associated with the type of polymorphic structure they crystallize into. They prefer to be in the cubic, monoclinic or hexagonal structure in the increasing order of cation size, R(RE). Since the functional properties of these ceramics varies with R(RE), temperature and pressure, a systematic investigation delineating the cation size effect is indispensable. In the present work we report the structural stability and compressibility behaviour of the RES ceramics, (Eu(1−x)La(x))(2)O(3), of RESs with dissimilar structure and significant difference in cationic radii. The selected compositions of (Eu(1−x)La(x))(2)O(3) have been studied using the in-situ high pressure synchrotron X-ray diffraction and the structural parameters obtained through Rietveld refinement. The cubic structure, which is stable for 0.95 Å [Formula: see text] R(RE) [Formula: see text]  Å at ambient temperature and pressure (ATP), prefers a cubic to hexagonal transition at high pressures. The biphasic region of cubic and monoclinic structure, which is stable for 0.98 Å [Formula: see text] R(RE) [Formula: see text]  Å at ATP, prefers a cubic/monoclinic to hexagonal transition at high pressures. Further, in the biphasic region of monoclinic and hexagonal structure, observed for 1.025 Å [Formula: see text] R(RE) [Formula: see text]  Å, the monoclinic phase is found to be progressing towards the hexagonal phase with increasing pressure. The pure hexagonal phase obtained for 1.055 Å [Formula: see text] R(RE) [Formula: see text] 1.10 Å is found to be structurally stable at high pressures. The bulk moduli are obtained from the Birch–Murnaghan equation of state fit to the compressibility data and its dependance on the cation size is discussed. The microstrain induced by the difference in cation size causes an internal pressure in the crystal structure leading to a reduction in the bulk modulus of [Formula: see text] and 0.6. A pressure–concentration (P–x) phase diagram upto a pressure of 25 GPa is constructed for (Eu(1−x)La(x))(2)O(3). This would provide an insight to the fundamental and technological aspects of these materials and the RESs in general. Nature Publishing Group UK 2020-07-16 /pmc/articles/PMC7366723/ /pubmed/32678141 http://dx.doi.org/10.1038/s41598-020-68400-9 Text en © The Author(s) 2020 Open Access This article is licensed under a Creative Commons Attribution 4.0 International License, which permits use, sharing, adaptation, distribution and reproduction in any medium or format, as long as you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made. The images or other third party material in this article are included in the article’s Creative Commons license, unless indicated otherwise in a credit line to the material. If material is not included in the article’s Creative Commons license and your intended use is not permitted by statutory regulation or exceeds the permitted use, you will need to obtain permission directly from the copyright holder. To view a copy of this license, visit http://creativecommons.org/licenses/by/4.0/.
spellingShingle Article
Irshad, K. A.
Srihari, V.
Kalavathi, S.
Shekar, N. V. Chandra
Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title_full Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title_fullStr Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title_full_unstemmed Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title_short Structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (Eu(1−x)La(x))(2)O(3)
title_sort structural phase transition, equation of state and phase diagram of functional rare earth sesquioxide ceramics (eu(1−x)la(x))(2)o(3)
topic Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC7366723/
https://www.ncbi.nlm.nih.gov/pubmed/32678141
http://dx.doi.org/10.1038/s41598-020-68400-9
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