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- Page 12: Preface Soft matter is a class of m
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- Page 20: x Contents 5 Liquid crystals 74 5.1
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- Page 28: 2 What is soft matter? 1.2 Colloids
- Page 32: 4 What is soft matter? example oil
- Page 36: 6 What is soft matter? ω Fig. 1.8,
- Page 40: 2 Soft matter solutions 2.1 Thermod
- Page 44: 10 Soft matter solutions 4 Setting
- Page 48: 12 Soft matter solutions On the oth
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14 Soft matter solutions µ p (φ)
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16 Soft matter solutions (a) ε pp
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18 Soft matter solutions is negativ
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20 Soft matter solutions χ = ( ) 1
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22 Soft matter solutions 8 See the
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24 Soft matter solutions second vir
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26 Soft matter solutions n 0 h W h
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3 Elastic soft matter 3.1 Elastic s
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30 Elastic soft matter top plate mo
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32 Elastic soft matter ν is expres
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34 Elastic soft matter 4 Since the
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36 Elastic soft matter obeying the
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38 Elastic soft matter 7 The left-h
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40 Elastic soft matter The deformat
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42 Elastic soft matter be the thick
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44 Elastic soft matter where f sol
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46 Elastic soft matter eq. (2.67)).
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48 Elastic soft matter a thermodyna
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50 Elastic soft matter where ∆P i
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52 Surfaces and surfactants Fig. 4.
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54 Surfaces and surfactants Now it
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56 Surfaces and surfactants 4.2 Wet
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58 Surfaces and surfactants Accordi
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60 Surfaces and surfactants The red
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62 Surfaces and surfactants The sur
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64 Surfaces and surfactants concent
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66 Surfaces and surfactants where n
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68 Surfaces and surfactants f mix (
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70 Surfaces and surfactants where
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72 Surfaces and surfactants (4.2) A
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5 Liquid crystals 5.1 Nematic liqui
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76 Liquid crystals 2 This is seen a
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78 Liquid crystals 6 The definition
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80 Liquid crystals F(S; T ) (i) (ii
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82 Liquid crystals The above argume
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84 Liquid crystals 8 Critical pheno
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86 Liquid crystals y x S ξ (a) (b)
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88 Liquid crystals By the symmetry
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90 Liquid crystals where n = N/V is
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92 Liquid crystals (5.4) Suppose th
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94 Brownian motion and thermal fluc
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96 Brownian motion and thermal fluc
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98 Brownian motion and thermal fluc
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100 Brownian motion and thermal flu
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102 Brownian motion and thermal flu
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104 Brownian motion and thermal flu
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106 Brownian motion and thermal flu
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108 Brownian motion and thermal flu
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110 Brownian motion and thermal flu
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112 Brownian motion and thermal flu
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7 Variational principle in soft mat
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116 Variational principle in soft m
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118 Variational principle in soft m
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120 Variational principle in soft m
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122 Variational principle in soft m
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124 Variational principle in soft m
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126 Variational principle in soft m
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128 Variational principle in soft m
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130 Variational principle in soft m
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132 Variational principle in soft m
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134 Variational principle in soft m
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136 Variational principle in soft m
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138 Diffusion and permeation in sof
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140 Diffusion and permeation in sof
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142 Diffusion and permeation in sof
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144 Diffusion and permeation in sof
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146 Diffusion and permeation in sof
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148 Diffusion and permeation in sof
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150 Diffusion and permeation in sof
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152 Diffusion and permeation in sof
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154 Diffusion and permeation in sof
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156 Diffusion and permeation in sof
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158 Diffusion and permeation in sof
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160 Diffusion and permeation in sof
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162 Diffusion and permeation in sof
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164 Diffusion and permeation in sof
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166 Flow and deformation of soft ma
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168 Flow and deformation of soft ma
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170 Flow and deformation of soft ma
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172 Flow and deformation of soft ma
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174 Flow and deformation of soft ma
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176 Flow and deformation of soft ma
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178 Flow and deformation of soft ma
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180 Flow and deformation of soft ma
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182 Flow and deformation of soft ma
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184 Flow and deformation of soft ma
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186 Flow and deformation of soft ma
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188 Flow and deformation of soft ma
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190 Flow and deformation of soft ma
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192 Flow and deformation of soft ma
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194 Flow and deformation of soft ma
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196 Flow and deformation of soft ma
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198 Ionic soft matter 10.1 Dissocia
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200 Ionic soft matter OH - Q Fig. 1
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202 Ionic soft matter The charge ne
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204 Ionic soft matter is very large
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206 Ionic soft matter 10.3.2 Poisso
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208 Ionic soft matter larger κ −
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210 Ionic soft matter Using the Poi
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212 Ionic soft matter 10.4 Electrok
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214 Ionic soft matter ∑ n i e i +
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216 Ionic soft matter The electric
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218 Ionic soft matter v s = − ɛ
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220 Ionic soft matter The Stokes eq
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A Continuum mechanics A.1 Forces ac
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224 Continuum mechanics In the limi
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226 Continuum mechanics In the case
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228 Continuum mechanics and the for
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B Restricted free energy B.1 System
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232 Restricted free energy To fix t
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234 Restricted free energy as u pp
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C Variational calculus C.1 Partial
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238 Variational calculus Calculatio
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240 Reciprocal relation Using eq. (
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242 Reciprocal relation is the ener
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E E.1 Liouville equation 244 E.2 Ti
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246 Statistical mechanics for mater
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248 Statistical mechanics for mater
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250 Statistical mechanics for mater
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F Derivation of the Smoluchowskii e
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256 Index Frank elastic constant, 8