Foundations of Colloid Science, Volume 2Clarendon Press, 1987 - Colloids |
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Page 700
... limit ( p → 0 ) we have S ( Q ) = 1 ( see eqn ( 11.7.12 ) ) and this limit is used to determine the prefactors of S ( Q ) in eqn ( 11.7.11 ) which are independent of number density . As discussed in Section 11.3 , the form of the pair ...
... limit ( p → 0 ) we have S ( Q ) = 1 ( see eqn ( 11.7.12 ) ) and this limit is used to determine the prefactors of S ( Q ) in eqn ( 11.7.11 ) which are independent of number density . As discussed in Section 11.3 , the form of the pair ...
Page 839
... limit 82 → 0 , and since it is numerically no more difficult to solve the PM for finite counterions than in this limit ( see , for example , Naegele et al . 1985 ) , we must look at the underlying mean spherical approximation ( MSA ) ...
... limit 82 → 0 , and since it is numerically no more difficult to solve the PM for finite counterions than in this limit ( see , for example , Naegele et al . 1985 ) , we must look at the underlying mean spherical approximation ( MSA ) ...
Page 863
... limit on a / l , or an upper limit on the axial ratio 1 / a . ) Shear rates of order 104 s - 1 may be obtained in practice , so that structural features which exist on timescales > 100 μs may be studied in these types of scattering ...
... limit on a / l , or an upper limit on the axial ratio 1 / a . ) Shear rates of order 104 s - 1 may be obtained in practice , so that structural features which exist on timescales > 100 μs may be studied in these types of scattering ...
Contents
Contents of Volume I ix | 675 |
ADSORPTION FROM SOLUTION | 709 |
CHARACTERIZATION OF COLLOIDAL DISPERSIONS 1 | 710 |
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Foundations of Colloid Science. Vol. 1-2. Collab. Lee R. White, Leonard R ... No preview available - 1992 |
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adsorbed adsorption approximation assumed behaviour bulk C-potential calculated Chapter Chem coagulation coalescence Colloid interface Sci colloidal dispersions compare with eqn component constant correlation function corresponding counterions diameter dilute double layer droplets effect electrical electrokinetic electrokinetic equations electrolyte electrolyte concentration electrostatic emulsion equilibrium Establish eqn estimate Exercise experimental Faraday ferrofluid field flow fluid force free energy given hard sphere head group Hunter hydrophilic interaction ion density ionic K₁ Kint latex magnetic measured micelles microemulsion molecules neutron non-ionic surfactant obtained occur Ottewill Overbeek oxide parameters phase Phys plane Poisson-Boltzmann equation polymer potential potential determining ions pressure procedure radius region repulsion result scattering shear rate shear stress shown in Fig solution specific adsorption spherical stability structure surface charge surfactant suspension tangential temperature thermodynamic thin thixotropic values velocity viscometer viscosity volume fraction Waals zero