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Brownian motion of macromolecules in solution. Inelastic dynamic light scattering

Brownian motion of macromolecules in solution. Inelastic (dynamic) light scattering [Pg.355]

More rigorous consideration of light scattering phenomenon by colloidal or polymer solutions should account for the time effects due to the Brownian motion of their structural elements. [Pg.355]

In Rayleigh-Debye s approximation (subsection 2.1.2), the density correlation function (the dynamic form factor) S q,t) = (p(q,t) p (q,0)) (cf. Kquations 2.3 38,-39) acts as form factor (Debye s function) (Equation 2.1-64). [Pg.355]

The first mode can be regarded as a pulsation when a coil alternately stretches and shrinks (de Gennes, 1968). [Pg.356]

To calculate S(q,t) of a macromolecule, the microscopic density of segments at the point r at the instant t is introduced (Gotlib et al., 1986) [Pg.356]




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Brownian dynamics

Brownian motion

Brownian motion solutions

Dynamic light scattering

Dynamic light scatterring

Dynamic motion

Dynamical scattering

Dynamics macromolecules

Dynamics of macromolecule

In-scattering

Inelastic

Inelastic light scattering

Inelastic scatter

Inelastic scattering of light

Inelasticity

Light scattering macromolecules

Light solution

Light-scattering in solution

Macromolecules solutions

Motion in solution

Of macromolecules

Scatter inelastically

Solution motion

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