Mathematical Theory of Sedimentation AnalysisAcademic Press, 1962 - 315 pagine |
Sommario
PREFACE | 1 |
Flow Equations for the Ultracentrifuge | 7 |
Appendices | 45 |
Copyright | |
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Mathematical Theory of Sedimentation Analysis: Physical Chemistry: A Series ... Hiroshi Fujita Anteprima limitata - 2013 |
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activity coefficient actual cell approximate solution boundary conditions boundary curve c₁ c₂ cell bottom centrifugation Chem chemical potential concentration dependence concentration distribution concentration gradient curve constant corresponding defined denote derived determined differential equation diffusion coefficients electrolyte equation 2.1 evaluate experimental expression extrapolation Fujita function given by equation gives Gosting independent initial boundary initial concentration initial condition integral Lamm equation M₁ Mapp maximum gradient measured meniscus molality molecular weight moving boundary nonelectrolyte obtained Onsager reciprocal relation parameter partial specific volumes Phys plateau region plot polydisperse polymer position pressure procedure quantity r₂ refractive index gradient refractive index increment relation represented by equation respectively rotor Schachman sedimentation boundary sedimentation coefficient sedimentation equilibrium shown solvent square dilution rule Substitution of equation temperature thermodynamic tion two-component systems ultracentrifuge unity values y₁ yields zero Әс