Sawtooth control using electron cyclotron current drive in ITER demonstration plasmas in DIII-D
read more
Citations
Model for the sawtooth period and amplitude
On the Stability of Plasma in Static Equilibrium
The targeted heating and current drive applications for the ITER electron cyclotron system
Novel aspects of plasma control in ITER
Demonstration of ITER Operational Scenarios on DIII-D
References
Chapter 1: Overview and summary
Internal kink modes in toroidal plasmas with circular cross sections
Model for the sawtooth period and amplitude
Model for the sawtooth period and amplitude
On the Stability of Plasma in Static Equilibrium
Related Papers (5)
Control of Neoclassical Tearing modes by sawtooth control
Frequently Asked Questions (17)
Q2. What are the future works in "Sawtooth control using electron cyclotron current drive in iter demonstration plasmas in diii-d" ?
Whilst these energetic particles represent up to approximately 20 % of the plasma pressure, this is still much less than expected in ITER, and definitive demonstration of the effectiveness of ECCD does require a larger fast ion fraction in future studies. These experiments give credence to the numerical assessment that 13MW of ECCD will be an effective control actuator in ITER plasmas [ 63, 64 ].
Q3. What is the destructive instability in a sawtooth?
The most deleterious instability is the m/n = 2/1 NTM which is usually triggered by an edge-localized mode (ELM) or a sawtooth crash that triggers an ELM or by a sawtooth alone.
Q4. What is the effect of the local magnetic shear on the sawtooth period?
As well as driving the internal kink, the stabilizing effect of the fast ions is diminished due to the normalization of ˆδW h in equation (1) by the local magnetic shear.
Q5. What is the effect of super thermal ions on the onset of sawtooth crashes?
minority populations of super thermal ions can delay the onset of these instabilities, thereby improving confinement properties of tokamaks and allowing steeper pressure and current gradients to develop.
Q6. What is the effect of the magnetic shear on the likelihood of a sawtooth crash?
When applied in the vicinity of the resonant surface associated with the internal kink mode, q = 1, this has the consequence of moving the radius of the q = 1 surface, r1, and changing the magnetic shear at q = 1, s1, thus affecting the likelihood of a sawtooth crash.
Q7. What is the effect of the slow ramps in the toroidal field?
These ramps, which are typically only 6% variation over 2500 ms, are necessarily slow since the sawtooth period was sometimes longer than half a second and the ramps must proceed sufficiently slowly that the optimal deposition location for sawtooth destabilization can be inferred.
Q8. What is the effect of the EC driven current on the toroidal field?
Both the off-axis EC absorption location and the amplitude of the driven current is relatively insensitive to the sweep in the toroidal field because the rays are nearly tangent to the flux surface due to the ray refraction at large minor radius.
Q9. What is the effect of fusion-born alpha particles on the time between sawtooth?
The presence of fusion-born alpha particles in ITER is predicted to significantly lengthen the time between consecutive sawtooth crash events [1–4].
Q10. What is the effect of increased local magnetic shear on the sawtooth?
The fact that a modest level of injected EC power could result in such a dramatic change in the sawtooth behaviour, despite the strong stabilizing contribution of the energetic beam ions, suggests that the destabilizing effect of increased local magnetic shear may be stronger than reference [1] suggests.
Q11. How is the control of sawteeth demonstrated?
It is worth noting that the control of sawteeth for NTM prevention using ECCD has been demonstrated directly on ASDEX Upgrade: Reference [17] shows that NTMs are avoided at high pressure by complete suppression of the sawteeth using co-ECCD just outside the q = 1 surface.
Q12. How has the effect of driving localized current been assessed?
The effect of driving localized current on the stability of the internal kink mode has been assessed using linear stability analysis.
Q13. What is the main difference between the sawtooth period and the internal kink?
It should be noted that whilst the change in the local magnetic shear is the predominant driver in destabilizing the internal kink mode, the variation in the radial position of the q = 1 surface resulting from the ancillary noninductive current drive also influences stability.
Q14. Why is there much interest in controlling sawtooth crashes?
Consequently there is much interest in control schemes whichcan maintain small, frequent sawtooth crashes which avoid seeding deleterious NTMs.
Q15. What is the effect of changing the local magnetic shear?
The effect of changing the local magnetic shear is assessed by calculating the change in the potential energy of the n = 1 internal kink mode which enters into the critical magnetic shear required for a sawtooth to occur, as given by equation (1).
Q16. What is the maximum period of the sawtooth?
The sawtooth period is minimized when the EC resonance is just inside the q = 1 surface, which results in the largest increase in the local magnetic shear.
Q17. What is the difference between the sawtooth period and the internal kink?
It is clear that when the resonance is a short distance inside ρ1, the fluid drive for the n = m = 1 internal kink is maximized because the EC driven current increases both the magnetic shear and r1.