: Edward Yu. Bormashenko
: Wetting of Real Surfaces
: Walter de Gruyter GmbH& Co.KG
: 9783110258790
: De Gruyter Studies in Mathematical PhysicsISSN
: 1
: CHF 96.70
:
: Theoretische Physik
: English
: 187
: Wasserzeichen
: PC/MAC/eReader/Tablet
: PDF
< >The problem of wetting and drop dynamics on various surfaces is very interesting from both the scientificas well as thepractical viewpoint, and subject of intense research.The results are scattered across papers in journals, sothis workwill meet the need for a unifying, comprehensive work.



< >E. Bormashenko, Ariel University Center of Samaria.

Preface7
Notation9
1 What is surface tension?19
1.1 Surface tension and its definition19
1.2 Physical origin of the surface tension of liquids20
1.3 Temperature dependence of the surface tension23
1.4 Surfactants24
1.5 The Laplace pressure24
1.6 Surface tension of solids26
1.7 Values of surface tensions of solids27
Appendix 1A. The short-range nature of intermolecular forces28
Appendix 1B. The Laplace pressure from simple reasoning28
Bullets29
References30
2 Wetting of ideal surfaces31
2.1 What is wetting? The spreading parameter31
2.2 The Young equation32
2.3 Wetting of flat homogeneous curved surfaces35
2.4 Line tension37
2.5 Disjoining pressure38
2.6 Wetting of an ideal surface: influence of absorbed liquid layers and the liquid vapor40
2.7 Gravity and wetting of ideal surfaces: a droplet shape and liquid puddles42
2.8 The shape of the droplet and the disjoining pressure45
2.9 Distortion of droplets by an electric field47
2.10 Capillary rise48
2.11 The shape of a droplet wetting a fiber51
2.12 Wetting and adhesion. The Young-Dupre equation53
2.13 Wetting transitions on ideal surfaces54
2.14 How the surface tension is measured?55
2.14.1 The Du Nouy ring and the Wilhelmy plate methods55
2.14.2 The pendant drop method56
2.14.3 Maximum bubble pressure method57
2.14.4 Dynamic methods of measurement of surface tension58
2.15 Measurement of surface tension of solids61
Appendix 2A. Transversality conditions62
Appendix 2B. Zisman plot63
Bullets64
References64
3 Contact angle hysteresis68
3.1 Contact angle hysteresis: its sources and manifestations68
3.2 Contact angle hysteresis on smooth homogeneous substrates70
3.3 Strongly and weakly pinning surfaces71
3.4 Qualitative characterization of the pinning of the triple line75
3.5 The zero eventual contact angle of evaporated droplets and its explanation76
3.6 Contact angle hysteresis and line tension77
3.7 More physical reasons for the contact angle hysteresis on smooth ideal surfaces78
3.8 Contact angle hysteresis on chemically heterogeneous smooth surfaces: the phenomenological approach. Acquaintance with the apparent contact angle79
3.9 The phenomenological approach to the hysteresis of the contact angle developed by Vedantam and Panchagnula80
3.10 The macroscopic approach to the contact angle hysteresis, the model of Joanny and de Gennes81
3.10.1 Elasticity of the triple line81
3.10.2 Contact angle hysteresis in the case of a dilute system of defects84
3.10.3 Surfaces with dense defects and the fine structure of the triple line84
3.11 Deformation of the substrate as an additional source of the contact angle hysteresis86
3.12 How the contact angle hysteresis can be measured87
3.13 Roughness of the substrate and the contact angle hysteresis89
3.14 Use of contact angles for characterization of solid surfaces89
Appendix 3A. A droplet on an inclined plane91
Bullets92
References93
4 Dynamics of wetting96
4.1 The dynamic contact angle96
4.2 The dynamics of wetting: the approach of Voinov96
4.3 The dynamic contact angle in a situation of complete wetting98
4.4 Dissipation of energy in the vicinity of the triple line100
4.5 Dissipation of energy and the microscopic contact angle101
4.6 A microscopic approach to the displacement of the triple line101
4.7 Spreading of droplets: Tanner’s law102
4.8 Superspreading103
4.9 Dynamics of filling of capillary tubes103
4.10 The drag-out problem105
4.11 Dynamic wetting of heterogeneous surfaces106
Bullets107
References108
5 Wetting of rough and chemically heterogeneous surfaces: the Wenzel and Cassie models110
5.1 General remarks110
5.2 The Wenzel model110
5.3 Wenzel wetting of chemically homogeneous curved rough surfaces112
5.4 The Cassie-Baxter wetting model114
5.5 The Israelachvili and Gee criticism of the Cassie-Baxter model115
5.6 Cassie-Baxter wetting in a situation where a droplet partially sits on air116
5.7 The Cassie-Baxter wetting of curved surfaces119
5.8 Cassie-Baxter impregnating wetting119
5.9 The importance of the area adjacent to the triple line in the wetting of rough and chemically heterogeneous surfaces121
5.10 Wetting of gradient surfaces125
5.11 The mix