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1 - Nuclear Sciences and Applications - IAEA

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<strong>IAEA</strong>-CN-50/A-II-l 93<br />

stability limits:<br />

swall at r = 1.5 a<br />

(disruption)<br />

0.7 0.8 0.9 1.0 1.1 1.2<br />

/. (internal inductance)<br />

v<br />

FIG. 6. Predicted ideal kink mode stability versus /3W <strong>and</strong> (it compared to experimental data points.<br />

Also shown is the trajectory of a high beta disruption discharge (60383).<br />

conducting wall at a radius of 1.5 times the plasma's minor radius, but<br />

unstable without the wall. Although the resistive vacuum vessel should<br />

act as a conducting wall at the typical mode rotation frequency of a few<br />

kHz, the stability calculations may be consistent with the fact that the<br />

2/1 mode which precedes the disruption does not rotate. A model was<br />

invoked for disruptions at the Doublet III beta limit [16] in which central<br />

ballooning modes caused profile broadening, after which the additional<br />

broadening due to a sawtooth fall triggered a 2/1 tearing or kink mode.<br />

A similar mechanism may trigger the high beta disruptions in Dili—D.<br />

In order to investigate the role of the current profile, stability calculations<br />

were made for a two-parameter family of profiles which allowed<br />

variation of beta <strong>and</strong> £i while go (safety factor on axis), boundary shape,<br />

<strong>and</strong> total plasma current were kept fixed. The results are compared in<br />

Fig. 6 to experimental data from equilibrium fits using magnetic data<br />

only. The profiles for the stability calculations were consistent with these<br />

equilibria. As £i decreases the maximum stable beta is predicted to increase,<br />

until at low ti either a current driven stability limit is encountered<br />

or an equilibrium cannot be found with this profile parameterization. In<br />

experimental discharges, the internal inductance ii decreases as beta increases,<br />

but the decrease is not rapid enough to avoid the kink instability.<br />

In this plot the observed beta limit at /3N = 3.5 is above the calculated<br />

limit without wall stabilization, <strong>and</strong> seems to agree well with the limit for<br />

a conducting wall at 1.5 a. When more realistic profiles consistent with<br />

kinetic pressure profile measurements are used, the predicted limit with<br />

the wall at 1.5 a becomes somewhat larger.

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