Setting-normalized cell data (long axis first, so the Fdd2 and Fddd settings compare directly):
sample | T (K) | space group | long axis (Å) | V (ų) |
|---|---|---|---|---|
1·solvent | 200 | Fdd2 | 57.743 / 57.851 | 9280.9 / 9296.6 |
1·solvent | 328 | Fddd | 58.264 / 58.630 | 9423.0 / 9475.0 |
1 (dry) | 255 | Fdd2 | 58.302 | 9357.7 |
1 (dry) | 260 | Fdd2 | 58.329 | 9384.0 |
1 (dry) | 270 | Fddd | 58.295 | 9382.7 |
1 (dry) | 305 | Fddd | 58.302 | 9417.5 |
What the series says:
The polar↔nonpolar switch is volume-continuous. Between 260 K (Fdd2) and 270 K (Fddd) in the dry sample the volume changes by −0.014%, far inside the ~0.2–0.5% crystal-to-crystal spread you can see between the two solvent crystals at the same temperature. Volume-wise this behaves like the second-order transition your Cp analysis suggests, not a first-order reconstruction.
The framework is about five times more expansive in the polar phase. α_V ≈ 5.6×10⁻⁴ K⁻¹ at 255–260 K versus ≈ 1.1×10⁻⁴ K⁻¹ at 270–305 K. The six-fold coordination geometry that makes the structure polar apparently also makes the wine-rack softer.
The anisotropy flips across the switch. Below it, the short axes expand fastest (≈ 3.1×10⁻⁴ K⁻¹ on one of them). Above it, the long stacking axis is essentially frozen (≈ 3×10⁻⁶ K⁻¹) and all the expansion concentrates on the short axes.
Caveats, since I'd want them stated if this were my data: the dry series mixes first and second thermal cycles, and with 5–45 K steps and two crystals per point, only the phase-contrast finding (the 5×) is robust; the sub-percent per-axis wiggles are within crystal-to-crystal noise.
This is a textbook member of the transition-ladder family we cataloged in the NTE phase-transition atlas
Files used: 1-Solvent-328 K, 1-Solvent-200 K