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Asymptotic theory for a moving droplet driven by a wettability gradientPISMEN, Len M; THIELE, Uwe.Physics of fluids (1994). 2006, Vol 18, Num 4, issn 1070-6631, 042104.1-042104.10Article

The influence of rocker-switch dynamics on contact bounceMCBRIDE, J. W; MAPPS, D. J; WHITE, P. J et al.IEEE transactions on components, hybrids, and manufacturing technology. 1988, Vol 11, Num 1, pp 137-144, issn 0148-6411Article

Thermal effects in a coated medium (with a cavity) due to friction heating by a passing asperityCHEN, T. Y; JU, F. D.ASLE transactions. 1987, Vol 30, Num 4, pp 427-435, issn 0569-8197Conference Paper

The significance and use of the friction coefficientBLAU, Peter J.Tribology international. 2001, Vol 34, Num 9, pp 585-591, issn 0301-679XArticle

Negative stick-slip modelisationCODFERT, V; SORTAIS, J.-L.CESA'96 IMACS Multiconference : computational engineering in systems applications. 1996, pp 988-993, isbn 2-9502908-5-X, 2VolConference Paper

Vibration of a beam excited by a moving oscillator considering separation and reattachmentSTANCIOIU, Dan; HUAJIANG OUYANG; MOTTERSHEAD, John E et al.Journal of sound and vibration. 2008, Vol 310, Num 4-5, pp 1128-1140, issn 0022-460X, 13 p.Article

Surface temperatures in a fretting contactGREENWOOD, J. A; ALLISTON-GREINER, A. F.Wear. 1992, Vol 155, Num 2, pp 269-275, issn 0043-1648Article

Simulation of Fretting Wear in Halfplane Geometries: Part 1―The Solution for Long Term WearHILLS, D. A; SACKFIELD, A; PAYNTER, R. J. H et al.Journal of tribology. 2009, Vol 131, Num 3, issn 0742-4787, 031401.1-031401.4Article

Bifurcations and chaos in a four-dimensional mechanical system with dry frictionGALVANETTO, U.Journal of sound and vibration. 1997, Vol 204, Num 4, pp 690-695, issn 0022-460XArticle

Simulating contact-line / pantograph system dynamics considering the bending stiffness of the contact wireKÖNIG, A; RESCH, U.Zeitschrift für angewandte Mathematik und Mechanik. 1996, Vol 76, pp 259-260, issn 0044-2267, SUP5Conference Paper

On identifying the appropriate boundary conditions at a moving contact line : an experimental investigationDUSSAN V., E. B; RAME, E; GAROFF, S et al.Journal of Fluid Mechanics. 1991, Vol 230, pp 97-116, issn 0022-1120Article

Stretching liquid bridges with moving contact lines: The role of inertiaDODDS, Shawn; CARVALHO, Marcio; KUMAR, Satish et al.Physics of fluids (1994). 2011, Vol 23, Num 9, issn 1070-6631, 092101.1-092101.11Article

Turbulent manipulation of condensation at a shock tube's contact surfaceDE SILVA, U; GARDNER, A; JOHNSON, J. A et al.AIAA journal. 1995, Vol 33, Num 2, pp 368-370, issn 0001-1452Article

Isothermal combustion with two moving frontsDI LIDDO, A; STAKGOLD, I.Journal of mathematical analysis and applications. 1990, Vol 152, Num 2, pp 584-599, issn 0022-247XArticle

Moving Contact Lines: Scales, Regimes, and Dynamical TransitionsSNOEIJER, Jacco H; ANDREOTTI, Bruno.Annual review of fluid mechanics. 2013, Vol 45, pp 269-292, issn 0066-4189, 24 p.Article

Validation and modification of asymptotic analysis of slow and rapid droplet spreading by numerical simulationYI SUI; SPELT, Peter D. M.Journal of Fluid Mechanics. 2013, Vol 715, pp 283-313, issn 0022-1120, 31 p.Article

Forced dewetting on porous mediaDEVAUCHELLE, Olivier; JOSSERAND, Christophe; ZALESKI, Stephane et al.Journal of Fluid Mechanics. 2007, Vol 574, pp 343-364, issn 0022-1120, 22 p.Article

Boundary conditions in the vicinity of a dynamic contact line: Experimental investigation of viscous drops sliding down an inclined planeRIO, E; DAERR, A; ANDREOTTI, B et al.Physical review letters. 2005, Vol 94, Num 2, pp 024503.1-024503.4, issn 0031-9007Article

Integration of the solution of the Ling heat problem using finite functionsEVTUSHENKO, A; KONECZNY, S; CZAPOWSKA, R et al.Journal of engineering physics and thermophysics. 2001, Vol 74, Num 1, pp 168-175, issn 1062-0125Article

Finite element analysis wear simulation of a conical spinning contact considering surface topographyPODRA, P; ANDERSSON, S.Wear. 1999, Vol 224, Num 1, pp 13-21, issn 0043-1648Article

The inverse problem of superfast contact theory for an accelerated body with orthotropic conductionKARPOVA, I. M; TITKOV, V. V; SHNEERSON, G. A et al.Journal of applied mechanics and technical physics. 1996, Vol 37, Num 2, pp 200-205, issn 0021-8944Article

Device for determining the velocity of the mobile contact pin of a high-voltage switchKHOMENCHUK, B. E.Soviet electrical engineering. 1992, Vol 63, Num 7, pp 1-6, issn 0038-5379Article

Dissipation and contact-line motionHALEY, P. J; MIKSIS, M. J.Physics of fluids. A, Fluid dynamics. 1991, Vol 3, Num 3, pp 487-489, issn 0899-8213, 3 p.Article

An approximate analytical solution of the hydrodynamic problem associated with an advancing liquid-gas contact lineBOENDER, W; CHESTERS, A. K; VAN DER ZANDEN, A. J. J et al.International journal of multiphase flow. 1991, Vol 17, Num 5, pp 661-676, issn 0301-9322Article

Nonlinear dynamics of a two-dimensional viscous drop under shear flowZHANG, J; MIKSIS, M. J; BANKOFF, S. G et al.Physics of fluids (1994). 2006, Vol 18, Num 7, issn 1070-6631, 072106.1-072106.10Article

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