## Foundations of Colloid Science, Volume 2 |

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Page 677

The potential

The potential

**energy**of a system of N molecules in a container of volume V depends on the location of all the molecules and can be written as Uri , 12 , ... , ry ) where ri ( i = 1 , 2 , ... , N ) denotes the position of the ith ...Page 931

The general expression for the electrostatic interaction

The general expression for the electrostatic interaction

**energy**between two dissimilar droplets of radius a , and a2 was given by Hogg et al . ( 1966 ) as ( compare with eqn ( 15.2.6 ) : [ 1+ D ] + In [ 1 – exp ( – 2xD ) ] } .Page 940

They are called '

They are called '

**energy**bearing eddies ' and we will suppose them to be of size le . These larger eddies pass on**energy**to smaller scale eddies ( of lower Re , value ) until eventually the**energy**reaches the very small**energy**...### 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