2016
DOI: 10.1103/physrevlett.117.115901
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Tunable Negative Thermal Expansion in Layered Perovskites from Quasi-Two-Dimensional Vibrations

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Cited by 33 publications
(37 citation statements)
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“…For this reason, we repeated a sequential process of including the condensation of identified unstable modes, structural optimization, and phonon calculations up to the point where no unstable mode remained in the structure to find the lowest‐energy polymorphs. As shown in Table 3 and Figure S8 (Supporting Information), the systematic stable‐structure exploration reveals the polar A 2 1 am phase to be the most stable, consistent with our experimental observation and previous first‐principles investigation, and it also uncovers many possible metastable phases. We next calculated the energy surface around the aristotype I 4/ mmm phase using DFT to identify the role of the OOR and OOT modes in stabilizing the ground‐state A 2 1 am phase.…”
Section: Resultssupporting
confidence: 88%
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“…For this reason, we repeated a sequential process of including the condensation of identified unstable modes, structural optimization, and phonon calculations up to the point where no unstable mode remained in the structure to find the lowest‐energy polymorphs. As shown in Table 3 and Figure S8 (Supporting Information), the systematic stable‐structure exploration reveals the polar A 2 1 am phase to be the most stable, consistent with our experimental observation and previous first‐principles investigation, and it also uncovers many possible metastable phases. We next calculated the energy surface around the aristotype I 4/ mmm phase using DFT to identify the role of the OOR and OOT modes in stabilizing the ground‐state A 2 1 am phase.…”
Section: Resultssupporting
confidence: 88%
“…The RP phases of general formula A O( AB O 3 ) n (or A n +1 B n O 3 n +1 ) have a layered structure where n AB O 3 perovskite blocks are stacked along the [001] direction, with an extra A O rock salt layer inserted for every n perovskite units (see Figure for n = 2) . Although n = 2 RP Sr 3 Zr 2 O 7 was previously reported to adopt a centrosymmetric Pmmm symmetry, recent theoretical work and first‐principles calculations indicated that Sr 3 Zr 2 O 7 is a potential HIF with A 2 1 am symmetry . We first characterized the room‐temperature crystal structure of Sr 3 Zr 2 O 7 using SXRD and NPD.…”
Section: Resultsmentioning
confidence: 99%
“…We find that Ca 3 Ge 2 O 7 possesses a similarly compliant eigenvector to Ca 2 GeO 4 when compared to its parent I4/mmm structure. It should be noted that the unrelated ferroelectric Cmc2 1 phase of Ca 3 Ti 2 O 7 has also been predicted to show NTE when under sufficient pressure, 25 but is beyond the scope of the current study. Considering two more layered perovskite families with related uniaxial NTE: the tetragonal I4/m phase of the double perovskite Sr 2 MgWO 6 (NTE along the c axis between 15-300 K 26 ) and the orthorhombic Cmc2 1 phase of LaTaO 4 , belonging to the n = 2 member of the A n B n O 3n+2 family, (NTE along the b axis normal to the layering 373-573 K 27 ), we again find more compliant s H eigenvalues as compared to higher symmetry parent phases of the same structure, Fm3m Sr 2 MgWO 6 and Cmcm LaTaO 4 , respectively.…”
Section: Our Calculationsmentioning
confidence: 98%
“…The first two of these correspond to rigid-unit modes (RUMs) 36 —i.e., phonon modes which propagate without deforming BX 6 coordination geometries 37 , 38 . The larger number of RUMs in molecular perovskites is conceptually related to the additional flexibility driven by reduced connectivity in Ruddlesden–Popper phases 39 . By contrast, the presence of multipolar degrees of freedom reflects reorientations of non-spherical molecular A-site cations 34 , 35 , 40 .…”
Section: Introductionmentioning
confidence: 99%