2016
DOI: 10.1016/j.jfluchem.2015.12.010
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Thermal, structural, optical, dielectric and barocaloric properties at ferroelastic phase transition in trigonal (NH4)2SnF6: A new look at the old compound

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Cited by 31 publications
(20 citation statements)
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“…Our largest reversible value of |Δ S | ≈ 30 J K −1 kg −1 arose at T ≈ 285 K using |Δ p | ≈ 1.7 kbar [Figure c], which compares favorably with other BC materials that are magnetic (Table S1, Supporting Information). Our volume‐normalized value of |Δ S | ≈ 0.25 J K −1 cm −3 also compares well with other BC solids (Table S1, Supporting Information) [we identify a density of 8000 kg m −3 from the measured lattice parameters in Figure b and Figure S1b, Supporting Information]. Importantly, the large pressure‐induced shift of transition temperatures [Figure b] permits large entropy changes to be driven over a wide range of temperatures.…”
supporting
confidence: 81%
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“…Our largest reversible value of |Δ S | ≈ 30 J K −1 kg −1 arose at T ≈ 285 K using |Δ p | ≈ 1.7 kbar [Figure c], which compares favorably with other BC materials that are magnetic (Table S1, Supporting Information). Our volume‐normalized value of |Δ S | ≈ 0.25 J K −1 cm −3 also compares well with other BC solids (Table S1, Supporting Information) [we identify a density of 8000 kg m −3 from the measured lattice parameters in Figure b and Figure S1b, Supporting Information]. Importantly, the large pressure‐induced shift of transition temperatures [Figure b] permits large entropy changes to be driven over a wide range of temperatures.…”
supporting
confidence: 81%
“…A similar shift of the anhysteretic transition temperature d T 0 /d p ≈ −10 K kbar −1 was obtained by applying the Clausius–Clapeyron equation d T 0 /d p = Δ V 0 /Δ S 0 in the limit of atmospheric pressure p atm ≈ 0 kbar, with a specific volume change of Δ V 0 ≈ −5 mm 3 g −1 [Figure b] and Δ S 0 ≈ 47 J K −1 kg −1 [Figure d]. These shifts are amongst the largest observed for any BC material, and would permit the full transition of width T h2 – T h1 ≈ 13 K to be fully driven in either direction using |Δ p | = | p − p atm | ≈ | p | ≈ 1.3 kbar. Integration of (d Q /|d T |)/ T at finite pressure reveals that |Δ S 0 | undergoes a significant decrease with increasing pressure (at roughly −6.5 J K −1 kg −1 kbar −1 ) [Figure c], implying via the Clausius–Clapeyron equation a pressure‐induced suppression of |Δ V 0 | [Figure d].…”
supporting
confidence: 68%
“…Recently, studies of differential thermal analysis under pressure for some complex fluorides and oxyfluorides revealed the absence of the pressure effect, at least to 0.6 GPa, on the phase transition entropy [14][15][16]. Taking into account these results, we assumed that in the case of K 2 TaF 7 pressure also does not affect ∆S.…”
Section: Barocaloric Effectmentioning
confidence: 93%
“…7 we compare our values for isothermal entropy change and adiabatic temperature change to those reported for state-of-the-art magnetic barocaloric has an excellent stability in their thermodynamic and structural properties 23 . In addition to magnetic alloys, giant barocaloric effects have also been reported in a broad variety of materials including ferroelectric [35][36][37] and ferrielectric 38 materials, fluorides 39,40 , hybrid perovskites 41 and superionic conductors 42 . Among all these materials only (NH 4 ) 2 NbOF 5 40 exhibits an isothermal entropy change (∆S = 100 J kg −1 K −1 ) larger than the value found for our Ni 50 Mn 31.5 Ti 18.5 shape memory Heusler alloy.…”
Section: Methodsmentioning
confidence: 99%