Cooling rates of plasma-sprayed metallic particles in liquid and gaseous nitrogen
- 8 February 2001
- journal article
- Published by IOP Publishing in Journal of Physics D: Applied Physics
- Vol. 34 (4) , 567-573
- https://doi.org/10.1088/0022-3727/34/4/318
Abstract
Plasma spraying of metallic particles in the ambient atmosphere is accompanied by their oxidation. The oxides formed on the particle surfaces are often unstable at room temperature. Fast cooling of the particles may conserve these oxides, leaving thus the particles heterogeneous and consisting of at least two materials - the oxide layer on the surface and the metal in the centre. The times required to cool the particles below the melting points of the two materials are estimated for slow and fast cooling in gas and liquid nitrogen, respectively. The estimates are carried out numerically by solving a one-dimensional heat transfer equation for solidifying spherical iron and \mbox{Fe-Cr} alloy particles having either a thin (1 µm) or a thick (10 µm) oxide layer on their surface. It has been found that for the typical particle size of 120 µm in diameter, the cooling rates, under the assumed conditions, are 105-106 K s-1 and it takes 10-1 ms to completely solidify the initially liquid particles. The temperature histories of the particles without any oxide layer and with a thin oxide layer are almost identical.Keywords
This publication has 13 references indexed in Scilit:
- In-flight oxidation of high-alloy steels during plasma sprayingMaterials Science and Engineering: A, 1999
- On cavities in thermally spheroidized powder particlesJournal of Thermal Spray Technology, 1997
- Rapid solidification and microstructure development during plasma spray depositionJournal of Thermal Spray Technology, 1996
- Influence of particle parameters at impact on splat formation and solidification in plasma spraying processesJournal of Thermal Spray Technology, 1995
- On a numerical approach to Stefan problemJournal de Physique III, 1993
- On a numerical approach to Stefan-like problemsNumerische Mathematik, 1991
- Numerical solution of the nonlinear heat equation in heterogeneous media1Numerical Functional Analysis and Optimization, 1990
- The Stefan problem in heterogeneous mediaAnnales de l'Institut Henri Poincaré C, Analyse non linéaire, 1989
- Particle behavior in thermal plasmasPlasma Chemistry and Plasma Processing, 1989
- Linear and Quasi-linear Equations of Parabolic TypePublished by American Mathematical Society (AMS) ,1968