1995
DOI: 10.1016/0257-8972(95)08237-9
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An investigation into the use of a simple model for thickness uniformity on horizontal surfaces to describe thickness variations on vertical substrates

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Cited by 8 publications
(5 citation statements)
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“…Substituting equation (11) into equation ( 10), the specific evaporation rate a v1 becomes the function of the temperature T v which is computed from T ij in equation (9). Assuming that the specific evaporation rate a v1 is constant over the surface of an individual element of the mesh, the relation between the evaporated mass a v per unit time and the specific evaporation rate a v1 is…”
Section: Ingot Heating/melting Modelmentioning
confidence: 99%
See 1 more Smart Citation
“…Substituting equation (11) into equation ( 10), the specific evaporation rate a v1 becomes the function of the temperature T v which is computed from T ij in equation (9). Assuming that the specific evaporation rate a v1 is constant over the surface of an individual element of the mesh, the relation between the evaporated mass a v per unit time and the specific evaporation rate a v1 is…”
Section: Ingot Heating/melting Modelmentioning
confidence: 99%
“…One of the key results in this theory is the cosine law of emission which models the directionality of evaporating molecules (Glang, 1970). The cosine model and its variants have been used in several evaporation applications to model coating thickness of simple planar substrates (Graper, 1973;Fancey and Matthews, 1993;James et al, 1995). Fuke et al (2005) extended Schiller's model and presented a computational model using finite element method (FEM) to predict coating thickness on complex substrate.…”
Section: Introductionmentioning
confidence: 99%
“…Real-time process control and monitoring of vapor plume composition (Anklam et al, 1995;Berzins et al, 1995) and melt pool condition (Lewis et al, 2000) for EB-PVD applications have also been studied. The cosine law of emission and related models has been used to predict the deposition thickness of simple planar substrates (Glang, 1976;Graper, 1973;Hill, 1986;Fancey and Matthews, 1993;James et al, 1995). Recently, a computational model for controlling thickness for workpieces with complex geometry such as turbine blades using finite-element techniques and a ray tracing algorithm has been developed (Cho et al, 2005).…”
Section: Multilayered Rhenium Coatingmentioning
confidence: 99%
“…5 The cosine model and its variants have been used in several evaporation applications to model the coating thickness of simple planar substrates. [14][15][16] However, there appears to be no published work on modelling coating thickness for workpieces with complex geometry such as turbine blades.…”
Section: Coating Model For Complex Geometriesmentioning
confidence: 99%