Mathematical Theory of Sedimentation AnalysisAcademic Press, 1962 - 315 pagine |
Sommario
PREFACE | 1 |
Flow Equations for the Ultracentrifuge | 7 |
References | 45 |
Copyright | |
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Mathematical Theory of Sedimentation Analysis: Physical Chemistry: A Series ... Hiroshi Fujita Anteprima limitata - 2013 |
Parole e frasi comuni
activity coefficient boundary conditions boundary curve c₁ c₂ calculated cell bottom centrifugation Chem chemical chemical potential concentration distribution concentration gradient curve constant corresponding defined denote derived determined differential equation diffusion coefficients electrolyte equation 2.1 evaluate experiment experimental expression extrapolation Faxén Fujita function given by equation gives Gosting independent infinite initial concentration initial condition integral k₁ Lamm equation M₁ M₂ Mapp measured meniscus molality molecular weight molecules monomer moving boundary nonelectrolyte obtained parameter partial specific volumes Phys plateau region plot polydisperse polymer position pressure procedure quantity r₁ exp refractive index gradient refractive index increment relation respectively Schachman Section sedimentation boundary sedimentation coefficient sedimentation equilibrium sedimentation velocity shown side of equation solute components solvent Substitution of equation temperature thermodynamic tion total concentration two-component systems ultracentrifuge unity values virial virial coefficient virial expansion y₁ yields Yphantis zero дс
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