Does classical spin ice Dy_2Ti_2O_7 order or keep its Pauling entropy? · revision history

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Title
Does classical spin ice Dy2Ti2O7 order or keep its Pauling entropy?
Plain
Ice-rule states are so numerous that spin ice keeps a leftover entropy at low temperature, as water ice does. Long-range dipolar forces predict an ordered state below about 0.2 K, but experiments struggle to reach equilibrium there.
Precise
In Dy2Ti2O7, determine whether thermal equilibrium below 0.5 K approaches the ordered state predicted by the dipolar spin-ice model (transition near 0.18 K) with loss of the Pauling entropy $(R/2)\ln(3/2)$ per mole Dy, or retains a disordered ice manifold. An answer is the equilibrium entropy and any ordering wavevector as $T \to 0$.
Settled by
Equilibrium heat capacity and neutron scattering below 0.3 K after controlled long annealing, compared with Monte Carlo of the fitted dipolar model.
Kind
well-posed
Answer type
yes-no
References
(empty)
Literature status
contested
Status note
Pomaranski et al. (Nature Physics 2013) found the residual entropy is lost after long equilibration without detecting the predicted order.
Posed since
2001