Spin dynamics and ortho-para conversion in H$_{2}$O at the gas-ice phase transition in external magnetic fields

• URL: http://arxiv.org/abs/2606.04242v1
• Date: Tue, 02 Jun 2026 21:42:16 GMT
• Title: Spin dynamics and ortho-para conversion in H$_{2}$O at the gas-ice phase transition in external magnetic fields
• Abstract summary: The spin dynamics of water ice in the presence of external magnetic fields are investigated.<n>We show that increasing field strength suppresses dipolar-induced depolarization.<n>Results are relevant for schemes aiming to preserve or manipulate nuclear-spin polarization during deposition.
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• License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
• Abstract: The spin dynamics of water ice in the presence of external magnetic fields are investigated. The employed model builds upon the approach introduced by Buntkowsky et al. [Z. Phys. Chem. 222, 1049 (2008)], which considers two nearest-neighbor water molecules and yields a four-spin system, as the abundant oxygen isotope has zero nuclear spin. The model is extended to include coupling to external magnetic fields, allowing us to analyze the interplay between magnetic dipole-dipole interactions and magnetic field coupling. Two types of configurations are examined: (i) static, homogeneous fields, corresponding to a time-independent interaction, and (ii) spatially varying sinusoidal fields in relative motion with the molecules, leading to a time-dependent interaction. All computations are performed within the density operator formalism. The ortho/para populations and the total spin projections are evaluated during the first tens of milliseconds following the gas-to-solid phase transition. For static homogeneous fields, we show that increasing field strength suppresses dipolar-induced depolarization. Assuming that all molecules are initially in the para state, we show that static homogeneous fields can drive the ortho population up to approximately $50\%$, whereas suitably chosen sinusoidal-field configurations can increase it beyond $90\%$. These results are relevant for schemes aiming to preserve or manipulate nuclear-spin polarization during deposition.

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