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Mathematical theory of sedimentation analysis

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Academic Press, 1962 - 315 pagine

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Indice

Introduction
1
Flow Equations for the Ultracentrifuge
7
Appendices
40
Copyright

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Mathematical theory of sedimentation analysis
Mathematical theory of sedimentation analysis
Hiroshi Fujita
Visualizzazione frammento - 1962
Mathematical theory of sedimentation analysis
Mathematical theory of sedimentation analysis
Hiroshi Fujita
Visualizzazione frammento - 1962
Mathematical theory of sedimentation analysis
Mathematical theory of sedimentation analysis
Hiroshi Fujita
Visualizzazione frammento - 1962

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activity coefficient actual cell assumed average molecular weights Baldwin boundary conditions boundary curve boundary region calculated cell bottom centrifugation Chem chemical potential concentration distribution concentration gradient curve corresponding defined denote derived determined differential equation diffusion coefficients electrolyte equation 2.1 evaluate experimental expression extrapolation Faxen flow equations Fujita given by equation given solution gives Gosting gram independent infinite initial concentration initial condition integral ionic species Lamm equation Mapp mathematical maximum gradient measured meniscus method molality molecules monomer moving boundary multicomponent systems nonelectrolyte obtained Onsager reciprocal relation parameter partial specific volumes Phys plateau region plot polymer position pressure problem procedure quantity refractive index gradient refractive index increment relation respectively sample Schachman Section sedimentation boundary sedimentation coefficient sedimentation equilibrium shown side of equation solute components solvent Substitution of equation temperature theory thermodynamic tion two-component systems ultracentrifuge unity values virial virial coefficient virial expansion yields zero

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Size-Distribution Analysis of Macromolecules by Sedimentation ...
Peter Schuck - 2000 - Biophysical Journal
Size-Distribution Analysis of Proteins by Analytical ...
Peter Schuck, Matthew A Perugini, Noreen R Gonzales, Geoffrey J Howlett, Dieter Schubert - 2002 - Biophysical Journal
Deoxyribonueleate solutions: Sedimentation in a density gradient ...
Gerald Cohen, Henryk Eisenberg - 1968 - Biopolymers
Determination of the Sedimentation Coefficient Distribution by ...
Peter Schuck, Peter Rossmanith - 2000 - Biopolymers
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Informazioni bibliografiche

QR code for Mathematical theory of sedimentation analysis
TitoloMathematical theory of sedimentation analysis
Volume 11 di Physical chemistry
Volume 11 di Physical chemistry, a series of monographs
AutoreHiroshi Fujita
EditoreAcademic Press, 1962
Lunghezza315 pagine
  
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