1996
DOI: 10.1088/0022-3727/29/7/034
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2D expansion of the low-density interelectrode vacuum arc plasma jet in an axial magnetic field

Abstract: The two-dimensional expansion of a current carrying plasma jet in the interelectrode gap of a vacuum arc with an axial magnetic field is analysed by finding the steady state solution of the fully ionized plasma in the hydrodynamic approximation. Two models are presented: (1) expansion into a duct with known geometry and (2) free jet expansion. The first approach models the plasma jet expansion with a conical shape. In the second model the geometric position of the free boundary was determined by the free hydro… Show more

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Cited by 175 publications
(90 citation statements)
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References 22 publications
(30 reference statements)
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“…The numerical analysis is similar to that developed previously 15 . We use the implicit twolayer method to solve the system of equations (1) …”
mentioning
confidence: 59%
“…The numerical analysis is similar to that developed previously 15 . We use the implicit twolayer method to solve the system of equations (1) …”
mentioning
confidence: 59%
“…An iterative self-consistent procedure for finding the plasma density, velocity, electron temperature and potential distribution is employed similarly to Ref. 41. While it is not clear how channel width affects plasma turbulence and associated with this anomalous electron transport, it is expected that the channel width can affect electronwall collisions.…”
mentioning
confidence: 99%
“…An important step forward in the development of two-dimensional mathematical models was made by the authors of [4,5] who used hydrodynamic equations for electrons and ions (assuming the constancy of temperatures) along with electrodynamic equations. The problem was reduced to a simultaneous solution of the equation of motion for ions and the equation for potential of the type of Poisson equation with a complex right-hand side dependent on unknown functions.…”
Section: Introductionmentioning
confidence: 99%
“…This model was used to calculate the distributions of densities of current and plasma and determine the shape of the plasma channel boundary for relatively low (~500 A) values of current. The model of [4,5] ignored the anode drop which may affect significantly the current density distribution. In addition, no boundary condition was formulated in [4,5] for the Poisson equation on the cathode boundary of plasma.…”
Section: Introductionmentioning
confidence: 99%