1993
DOI: 10.1088/0029-5515/33/9/i06
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Effect of the magnetic field geometry on the flute-like perturbations near the divertor X point

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Cited by 85 publications
(112 citation statements)
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“…The disconnection occurs because a blob (flux tube) that has a circular cross-section at the midplane is stretched into a thin ellipse (even approaching an ion gyroradius in thickness) near the X-point by the magnetic field line mapping. 39,254 Consequently, a perpendicular current can easily flow across the thin dimension of the flux tube, dropping the effective resistance of the blob circuit as depicted in Fig. 22. (The elliptical distortion of the blob cross-section has been observed on CMod by GPI imaging at the X-point.…”
Section: Blob Equivalent Circuitmentioning
confidence: 99%
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“…The disconnection occurs because a blob (flux tube) that has a circular cross-section at the midplane is stretched into a thin ellipse (even approaching an ion gyroradius in thickness) near the X-point by the magnetic field line mapping. 39,254 Consequently, a perpendicular current can easily flow across the thin dimension of the flux tube, dropping the effective resistance of the blob circuit as depicted in Fig. 22. (The elliptical distortion of the blob cross-section has been observed on CMod by GPI imaging at the X-point.…”
Section: Blob Equivalent Circuitmentioning
confidence: 99%
“…39,47,76 The mathematical description of the X-point fanning effect is carried out by means of an X-point BC analogous to one originally used in linear theory. 111,112,254 A generalized BC that includes both types of cross-field currents has also been discussed. 74 These theoretically predicted trends (collisionality and X-point effects) have been seen in seeded blob simulations 51 and full turbulence simulations 53 using the electrostatic tworegion model.…”
Section: Theoretical Predictionsmentioning
confidence: 99%
“…What happens to perturbations in the transition zone is that the cross-field current becomes non-negligible because of a rapid increase of a perpendicular wave number along the field line and the corresponding increase of a crossfield current. The cross-field wave number grows, roughly, as exp(s/L * ) [1], with s being the distance along the field line, and L * being some characteristic length determined by the details of the divertor design and being of order of a few meters for most of the medium-size tokamaks [17]. So, a potential perturbation of the form exp(ik ⊥ · r) imposed on the one side of the X-point decays when one moves into the X-point region because of the finite parallel plasma resistance.…”
Section: X-point Boundary Conditionsmentioning
confidence: 99%
“…In order not to overload our largely conceptual analysis by the unnecessary details we use in Sec. 3, 4 simply the heuristic boundary condition (1). Possible uncertainties are taken into account by introducing the adjustment factor G in the r.h.s.…”
mentioning
confidence: 99%
“…2b, the target plate biasing scheme alternates polarity φ t (ψ) = cos (k x k y ψ/RB p ) and drives a series of convection cells. The figure also shows that the perpendicular wavelengths are both stretched k y ∝ exp (−ζ/q * ) and contracted k x ∝ exp (+ζ/q * ) by the action of magnetic shear near the X-point [24]. In order to define the wavenumber across flux surfaces, we define k r = (k x k y ) 1/2 , which is invariant along the field line, and…”
Section: Spatial Optimization Of Sol Perturbationsmentioning
confidence: 99%