Programs in Physics & Physical Chemistry
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|Manuscript Title: The computation of steady state arcs in nozzle flow.|
|Authors: M.T.C. Fang, S.K. Chan, R.D. Wright|
|Program title: DCANF|
|Catalogue identifier: ABUS_v1_0|
Distribution format: gz
|Journal reference: Comput. Phys. Commun. 13(1977)363|
|Programming language: Fortran.|
|Computer: CDC 7600.|
|Operating system: SCOPE 2.1.|
|RAM: 12K words|
|Word size: 60|
|Keywords: Plasma physics, Arc, Electric, Gas flow, Thermal plasma, Nozzle, Discharge.|
Nature of problem:
DCANF finds the supercritical solution of a high pressure arc burning in a converging-diverging nozzle where the primary standard shape factors are assumed constant and the external flow one-dimensional.
The three first-order ordinary differential equations, [Q]dx/dzeta= b, describing the d.c. arcs in nozzle flow are solved for a given solution parameter, K assuming constant standard primary shape factors. To obtain the supercritical solution, it is necessary to ensure that |Q| = 0 and the compatibility conditions are satisfied simultaneously at the critical point, zeta c. This is ensured by guessing the arcing conditions at the critical point (i.e. the velocity magnitude factor gc, and Beta c, the ratio of the arc displacement area to the nozzle area). The governing equations are integrated forward from the upstream electrode and backward from the critical point to the socalled patching point. The sum of the squares of the differences of the dependent variables at the patching point is then minimised with respect gc and Beta c using Powell's method.
With reasonable guesses for gc and Beta c, a solution can usually be found within 1.5s on CDC7600.
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