1975
DOI: 10.2514/3.60472
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Anode Current Distribution in a Moving Arc

Abstract: Two new measuring techniques are discussed. They give, respectively, the distributions of the arc current in the directions parallel and transverse to the arc motion. They are applied to measurements on an arc, 1.6 mm in length, burning at up to 700 A, in air at atmospheric pressure, between 2 parallel copper electrodes and driven, at up to 200 ms" 1 , by a transverse magnetic field. The measured distribution profiles are nonsymmetrical in both directions. The current density at the arc foot is much larger tha… Show more

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Cited by 11 publications
(7 citation statements)
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“…This also means that the double vortex, particularly in the arc column that is close to the cathode surface, affects the local temperature distribution and electrical conductivity and subsequently affects the current-density distribution of the arc root. In addition, it is clear that J(x, y) is asymmetrical with respect to the directions of either the transverse magnetic field or the arc motion, and this is well consistent with the deduction made by Drouet [6].…”
Section: Computational Results and Discussionsupporting
confidence: 87%
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“…This also means that the double vortex, particularly in the arc column that is close to the cathode surface, affects the local temperature distribution and electrical conductivity and subsequently affects the current-density distribution of the arc root. In addition, it is clear that J(x, y) is asymmetrical with respect to the directions of either the transverse magnetic field or the arc motion, and this is well consistent with the deduction made by Drouet [6].…”
Section: Computational Results and Discussionsupporting
confidence: 87%
“…The peak value of J(x, y) obviously tends toward its fore part. A similar current-density distribution exists in the cross section of a transverse magnetic field driving the arc column because of the presence of the double vortex [6], [17]. This enlightens us to attempt to make the following interpretations for the appearance of the J(x, y) in a moving arc root:…”
Section: Computational Results and Discussionmentioning
confidence: 83%
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