2009
DOI: 10.1088/0022-3727/42/14/145205
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Simulating different modes of current transfer to thermionic cathodes in a wide range of conditions

Abstract: Changes in the pattern of steady-state modes of current transfer to thermionic cathodes induced by variations of the cathode geometry and temperature of the cooling fluid are studied numerically. For some combinations of control parameters, only one stable mode in a wide current range exists, which combines features of spot and diffuse modes. This mode, when attached to an elongated protrusion on the cathode surface, may be identified with the so-called super spot mode observed in experiments on low-current ar… Show more

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Cited by 10 publications
(21 citation statements)
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“…24. Note that the curves T m ðIÞ shown in the mentioned figures exhibit not a loop but rather Z-shapes, similar to the one exhibited in Fig.…”
Section: Numerical Resultssupporting
confidence: 73%
See 3 more Smart Citations
“…24. Note that the curves T m ðIÞ shown in the mentioned figures exhibit not a loop but rather Z-shapes, similar to the one exhibited in Fig.…”
Section: Numerical Resultssupporting
confidence: 73%
“…15, 22, and 23): (1) plasma pressure p ¼ 2.6 bar, cylindrical cathode of radius R ¼ 0.75 mm and height h ¼ 24 mm, T c ¼ 293 K, current transfer occurs in the diffuse mode; (2) p ¼ 2.6 bar, cylindrical cathode, R ¼ 0.3 mm, h ¼ 20 mm, T c ¼ 300 K, diffuse mode; (3) p ¼ 1 bar, cylindrical cathode with a hemispherical tip, R ¼ 1 mm, h ¼ 12 mm, T c ¼ 300 K, current transfer occurs in a mode which embraces states with a hot spot at low currents and states with a diffuse temperature distribution at high currents (this mode was investigated in Ref. 24 and in the following will be the termed mixed mode); (4) p ¼ 2.6 bar, cylindrical cathode, R ¼ 0.75 mm, h ¼ 20 mm, T c ¼ 300 K, the spot mode. Also reported are results on a solitary spot on an infinite planar cathode in the atmosphericpressure plasma.…”
Section: Numerical Resultsmentioning
confidence: 99%
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“…The eigenvalue problem governing the stability of steady-state solutions against small perturbations is self-adjoint (Hermitian) in this case [18]. This means, in particular, that the spectrum of perturbations is real, a conclusion that was confirmed by numerical calculations [19,20]. It follows that all abrupt transitions are monotonic in time.…”
Section: Mode Transitions On Cathodes Of Arc Dischargesmentioning
confidence: 76%