Abstract

Rotation is favorable for confinement, but a stellarator can rotate at high speeds if and only if it is sufficiently close to quasisymmetry. This article investigates how close it needs to be. For a magnetic field B=B0+αB1\mathbf{B} = \mathbf{B}_0 + α\mathbf{B}_1, where B0\mathbf{B}_0 is quasisymmetric, αB1α\mathbf{B}_1 is a deviation from quasisymmetry, and α≪1α\ll 1, the stellarator can rotate at high velocities if α<ε1/2α< ε^{1/2}, with εε the ion Larmor radius over the characteristic variation length of B0\mathbf{B}_0. The cases in which this result may break down are discussed. If the stellarator is sufficiently quasisymmetric in the above sense, the rotation profile, and equivalently, the long-wavelength radial electric field, are not set neoclassically; instead, they can be affected by turbulent transport. Their computation requires the O(ε2)O(ε^2) pieces of both the turbulent and the long-wavelength components of the distribution function. This article contains the first step towards a formulation to calculate the rotation profile by providing the equations determining the long-wavelength components of the O(ε2)O(ε^2) pieces.

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