Predicting spinor condensate dynamics from simple principles
M. Moreno-Cardoner, J. Mur-Petit, M. Guilleumas, A. Polls, A. Sanpera,, and M. Lewenstein

TL;DR
This paper presents a simple principle-based approach to predict the complex spin dynamics of quasi-one-dimensional F=1 condensates at various temperatures, supported by analytical and numerical results that align with experimental data.
Contribution
It introduces a unified, principle-driven framework for understanding spinor condensate dynamics across temperature regimes, combining analytical and numerical methods.
Findings
Analytical results match numerical simulations for confined condensates.
Predictions align qualitatively with recent experimental observations.
Simple principles effectively explain complex dynamical behaviors.
Abstract
We study the spin dynamics of quasi-one-dimensional F=1 condensates both at zero and finite temperatures for arbitrary initial spin configurations. The rich dynamical evolution exhibited by these non-linear systems is explained by surprisingly simple principles: minimization of energy at zero temperature, and maximization of entropy at high temperature. Our analytical results for the homogeneous case are corroborated by numerical simulations for confined condensates in a wide variety of initial conditions. These predictions compare qualitatively well with recent experimental observations and can, therefore, serve as a guidance for on-going experiments.
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