## Foundations of Colloid Science, Volume 2 |

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Page 945

Induced flow high y low y

Induced flow high y low y

**Component**( 3 ) in solution Mass transport high y Fig . 16.9.1 . Coalescence of liquid droplets induced by diffusion of**component**( 3 ) across the thin separating film . The resulting change in local surface ...Page 967

Considering first the three

Considering first the three

**component**system ( water - soap - alcohol ) , one can represent the various important domains on a triangular phase map like that shown in Fig . 17.5.1 . This is a very much simplified picture of the very ...Page 1019

37 ) : дөө до , о , r

37 ) : дөө до , о , r

**component**: ar + = 0 ( 18.6.1 ) r ap e**component**: 28 0 ; p = f ( r , z ) ( 18.6.2 ) др 1а z ... it is not too difficult to show ( Exercise 18.6.1 ) that for this arbitrary fluid the stress**components**are : rdp ...### What people are saying - Write a review

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### Contents

INTRODUCTION TO STATISTICAL MECHANICS | 675 |

ADSORPTION FROM SOLUTION | 709 |

THE ELECTROKINETIC EFFECTS | 786 |

Copyright | |

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### Common terms and phrases

adsorbed adsorption applied approach approximation assumed average becomes behaviour bulk calculated Chapter charge Chem Colloid interface Sci colloidal component concentration constant correlation corresponding density depends described determined developed direction discussed dispersion distance double layer droplets effect electrical electrokinetic electrolyte emulsion energy equation equilibrium estimate et al example Exercise expression factor field film flow fluid force fraction function given gives groups important increases interaction interface involved ions limit liquid material measured microemulsion molecules Note observed obtained occur pair parameters particles phase positive possible potential present pressure problem procedure radius range reduces referred region result scattering Section separation shear rate shown solution specific spheres stability stress structure surface surface charge surface tension suspension temperature theory thin usually values viscosity volume zero