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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Professor Felix Parra Diaz

Visitor

Research theme

  • Plasma physics

Sub department

  • Rudolf Peierls Centre for Theoretical Physics
felix.parradiaz@physics.ox.ac.uk
Rudolf Peierls Centre for Theoretical Physics
  • About
  • Publications

Conditions for up-down asymmetry in the core of tokamak equilibria

ArXiv 1308.4841 (2013)

Authors:

Paulo Rodrigues, Nuno F Loureiro, Justin Ball, Felix I Parra

Abstract:

A local magnetic equilibrium solution is sought around the magnetic axis in order to identify the key parameters defining the magnetic-surface's up-down asymmetry in the core of tokamak plasmas. The asymmetry is found to be determined essentially by the ratio of the toroidal current density flowing on axis to the fraction of the external field's odd perturbation that manages to propagate from the plasma boundary into the core. The predictions are tested and illustrated first with an analytical Solovev equilibrium and then using experimentally relevant numerical equilibria. Hollow current-density distributions, and hence reverse magnetic shear, are seen to be crucial to bring into the core asymmetry values that are usually found only near the plasma edge.
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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
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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.
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Multi-channel transport experiments at Alcator C-Mod and comparison with gyrokinetic simulationsa)

Physics of Plasmas AIP Publishing 20:5 (2013) 056106

Authors:

AE White, NT Howard, M Greenwald, ML Reinke, C Sung, S Baek, M Barnes, J Candy, A Dominguez, D Ernst, C Gao, AE Hubbard, JW Hughes, Y Lin, D Mikkelsen, F Parra, M Porkolab, JE Rice, J Walk, SJ Wukitch, Alcator C-Mod Team
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Intrinsic rotation driven by non-Maxwellian equilibria in tokamak plasmas

ArXiv 1304.3633 (2013)

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 co-current 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.
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