Dip coating on a planar non-vertical substrate in the limit of negligible surface tension

Chemical Engineering Science

Volumn 56, Issue 16, 2001, Pages 4957-4969

  Weinstein, Steven J ^a   Ruschak, Kenneth J ^a  

^a EASTMAN KODAK COMPANY   (United States)

Author keywords

Critical point; Dip coating; Pre metered coating; Self metered coating; Thin film; Waves

Indexed keywords

COATING TECHNIQUES; STREAM FLOW; SURFACE TENSION; VOLUMETRIC ANALYSIS; WAVE PROPAGATION;

TIME-DEPENDENT HYPERBOLIC EQUATION;

CHEMICAL ENGINEERING;

COATING; CRITICAL POINT; FILM THICKNESS; LIQUID FILM;

EID: 0035860398     PISSN: 00092509     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0009-2509(01)00147-6     Document Type: Article

References (24)

1. Wave formation in laminar flow down an inclined plane
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3. Rapid free surface film flows. An integral approach
4. The fluid mechanics of slide coating
5. Mathematical solution of the problem of roll-waves in inclined open channels
6. The effect of applied pressure on the shape of a two-dimensional liquid curtain falling under the influence of gravity
7. Profile equations for film flows at moderate Reynolds numbers
8. Rising and falling film flows: Viewed from a first-order approximation
9. The teapot effect: Sheet-forming flows with deflection, wetting and hysteresis
10. Experimental free coating flows at high capillary number
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12. Free coating of viscous and viscoelastic liquids onto a partially submerged rotating roll
13. Limiting flow in a pre-metered coating device
14. Flow of a falling film into a pool
15. Coating flows
16. Viscous thin-film flow over a round-crested weir
17. Thin-film flow at moderate Reynolds number
18. Finite element simulation of dip coating, I: Newtonian fluids
19. The coating of Newtonian liquids onto a roll rotating at low speeds
20. Continuous coating with gravity and jet stripping
21. On the mathematical structure of thin film equations containing a critical point
22. Time-dependent equations governing the shape of a two-dimensional liquid curtain, Part 1: Theory
23. The drag-out problem in film coating theory