Stream–orbit misalignment – I. The dangers of orbit-fitting

Monthly Notices of the Royal Astronomical Society Oxford University Press (OUP) 433:3 (2013) 1813-1825

Authors:

Jason L Sanders, James Binney

Stream–orbit misalignment – II. A new algorithm to constrain the Galactic potential

Monthly Notices of the Royal Astronomical Society Oxford University Press (OUP) 433:3 (2013) 1826-1836

Authors:

Jason L Sanders, James Binney

Changes in core electron temperature fluctuations across the ohmic energy confinement transition in Alcator C-Mod plasmas

Nuclear Fusion IOP Publishing 53:8 (2013) 083010

Authors:

C Sung, AE White, NT Howard, CY Oi, JE Rice, C Gao, P Ennever, M Porkolab, F Parra, D Mikkelsen, D Ernst, J Walk, JW Hughes, J Irby, C Kasten, AE Hubbard, MJ Greenwald

Intrinsic rotation driven by non-Maxwellian equilibria in Tokamak plasmas.

Physical review letters 111:5 (2013) 055005

Authors:

M Barnes, FI Parra, JP Lee, EA Belli, MFF Nave, AE White

Abstract:

The effect of small deviations from a Maxwellian equilibrium on turbulent momentum transport in tokamak plasmas is considered. These non-Maxwellian features, arising from diamagnetic effects, introduce a strong dependence of the radial flux of cocurrent toroidal angular momentum on collisionality: As the plasma goes from nearly collisionless to weakly collisional, the flux reverses direction from radially inward to outward. This indicates a collisionality-dependent transition from peaked to hollow rotation profiles, consistent with experimental observations of intrinsic rotation.

Stellarators close to quasisymmetry

ArXiv 1307.3393 (2013)

Authors:

Ivan Calvo, Felix I Parra, JL Velasco, J Arturo Alonso

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 $\mathbf{B} = \mathbf{B}_0 + \alpha \mathbf{B}_1$, where $\mathbf{B}_0$ is quasisymmetric, $\alpha\mathbf{B}_1$ is a deviation from quasisymmetry, and $\alpha\ll 1$, the stellarator can rotate at high velocities if $\alpha < \epsilon^{1/2}$, with $\epsilon$ the ion Larmor radius over the characteristic variation length of $\mathbf{B}_0$. 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 $O(\epsilon^2)$ 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 $O(\epsilon^2)$ pieces.