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Dip-coating with a particulate suspension
by
Lhuissier, Henri
, Palma, Sergio
in
Coatings
/ Dip coatings
/ Entrainment
/ Fluid mechanics
/ Immersion coating
/ Immersion plating
/ JFM Rapids
/ Lasers
/ Measurement techniques
/ Mechanics
/ Newtonian liquids
/ Particle size
/ Particle tracking
/ Physics
/ Plating baths
/ Reynolds number
/ Velocity
/ Viscous fluids
2019
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Dip-coating with a particulate suspension
by
Lhuissier, Henri
, Palma, Sergio
in
Coatings
/ Dip coatings
/ Entrainment
/ Fluid mechanics
/ Immersion coating
/ Immersion plating
/ JFM Rapids
/ Lasers
/ Measurement techniques
/ Mechanics
/ Newtonian liquids
/ Particle size
/ Particle tracking
/ Physics
/ Plating baths
/ Reynolds number
/ Velocity
/ Viscous fluids
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Dip-coating with a particulate suspension
by
Lhuissier, Henri
, Palma, Sergio
in
Coatings
/ Dip coatings
/ Entrainment
/ Fluid mechanics
/ Immersion coating
/ Immersion plating
/ JFM Rapids
/ Lasers
/ Measurement techniques
/ Mechanics
/ Newtonian liquids
/ Particle size
/ Particle tracking
/ Physics
/ Plating baths
/ Reynolds number
/ Velocity
/ Viscous fluids
2019
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Journal Article
Dip-coating with a particulate suspension
2019
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Overview
The coating of a plate withdrawn from a bath of a suspension of non-Brownian, monodisperse and neutrally buoyant spherical particles suspended in a Newtonian liquid has been studied. Using laser profilometry, particle tracking and local sample weighing we have quantified the thickness
$h$
and the particle content of the film for various particle diameters
$d$
and volume fractions (
$0.10\\leqslant \\unicode[STIX]{x1D719}\\leqslant 0.50$
). Three coating regimes have been observed as the withdrawal velocity is increased: (i) no particle entrainment (
$h\\lesssim d$
), (ii) a monolayer of particles (
$h\\sim d$
), and (iii) a thick film (
$h\\gtrsim d$
), where the suspension behaves as an effective viscous fluid following the Landau–Levich–Derjaguin law. We discuss the boundaries between these regimes, as well as the evolution of the liquid and solid content of the coating over the whole range of withdrawal capillary number and volume fractions.
Publisher
Cambridge University Press,Cambridge University Press (CUP)
Subject
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