1995
DOI: 10.1006/jcis.1995.1253
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The Imbibition and Flow of a Wetting Liquid along the Corners of a Square Capillary Tube

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Cited by 261 publications
(237 citation statements)
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“…The invading fluid bypasses the pore bodies as a result of capillary suction in the corners where the posts meet the top and bottom surfaces of the flow cell. This phenomenon is known as corner flow, and has been studied extensively in the context of spontaneous imbibition into angular capillaries (32)(33)(34)(35)(36)(37). For the wetting fluid to invade the corners, the contact angle must satisfy the geometric relation θ < ðπ − αÞ=2, where α is the corner angle (32).…”
Section: Resultsmentioning
confidence: 99%
“…The invading fluid bypasses the pore bodies as a result of capillary suction in the corners where the posts meet the top and bottom surfaces of the flow cell. This phenomenon is known as corner flow, and has been studied extensively in the context of spontaneous imbibition into angular capillaries (32)(33)(34)(35)(36)(37). For the wetting fluid to invade the corners, the contact angle must satisfy the geometric relation θ < ðπ − αÞ=2, where α is the corner angle (32).…”
Section: Resultsmentioning
confidence: 99%
“…(2) for other explanations. Firstly, as mentioned by Dong and Chatzis [17], the filling rate is dependent on the roundness of the corners of capillaries with rectangular cross-section. For the filling of water, ethanol, isopropanol, and 40% ethanol the same set of channels (50 nm deep) was used, and therefore the influence due to the roundness of the corners was the same for all the liquids.…”
Section: Filling Kinetics Of Isopropanol Ethanol and 40% Ethanol Inmentioning
confidence: 99%
“…The position of the meniscus relates with time as l ∼ t 1/2 which is universal for conduits with arbitrary shape, including capillaries with rectangular cross-section [17]. The parameter D, which is independent of time and the meniscus Fig.…”
Section: Theorymentioning
confidence: 99%
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“…Morrow (1984, 1991) derived an expression for the displacement curvature of the main terminal meniscus in a regular n-sided tube with any contact angle, and later reported the general solutions for completely wetted triangular tubes of different shapes. Dong and Chatzis (1995) took the wetting area as variable to investigate the flow in square capillary tube, and obtained the nonlinear solution by using the finite element method (FEM) to solve the heat conduction equations. But the solution was only limited in the right angle and cannot be used in complex geometry for the limitation of curvature calculation.…”
Section: Introductionmentioning
confidence: 99%