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Translational diffusion coefficient distribution

Fig. 25. Time evolution of the translational diffusion coefficient distribution G(D) for blend STVPh-9/PEMA after mixing, where the total polymer concentration is 1.0x10" g/ml, the weight ratio of STVPh-9/PEMA is 100 8, and the scattering angle is 15° [152]... Fig. 25. Time evolution of the translational diffusion coefficient distribution G(D) for blend STVPh-9/PEMA after mixing, where the total polymer concentration is 1.0x10" g/ml, the weight ratio of STVPh-9/PEMA is 100 8, and the scattering angle is 15° [152]...
Conversion Between Translational Diffusion Coefficient Distribution... [Pg.103]

Fig. 14. Apparent weight distributions calculated from the translational diffusion coefficient distributions corresponding to low-mass (O) and high-mass ( ) copolymer segmented polyethylene terephthalate-co-caprolactone) (PET-PCL) containing 13% PET in tetrahydrofuran (THF) at 25 °C... Fig. 14. Apparent weight distributions calculated from the translational diffusion coefficient distributions corresponding to low-mass (O) and high-mass ( ) copolymer segmented polyethylene terephthalate-co-caprolactone) (PET-PCL) containing 13% PET in tetrahydrofuran (THF) at 25 °C...
Fig. 16. Translational diffusion coefficient distributions G(D) of a simulated polymer mixture at two scattering angles ( , 17° and O , 14°). The mixture contains two polystyrene standards of distinctly different weight average molar masses (3.0 x 105 and 5.9 x 106 g/mol) and a high mass polystyrene... Fig. 16. Translational diffusion coefficient distributions G(D) of a simulated polymer mixture at two scattering angles ( , 17° and O , 14°). The mixture contains two polystyrene standards of distinctly different weight average molar masses (3.0 x 105 and 5.9 x 106 g/mol) and a high mass polystyrene...
In dynamic LLS, the Laplace inversion of each measured intensity-intensity time correlation function G q, t) in the self-beating mode can result in a line-width distribution G(L). G(7) can be converted into a translational diffusion coefficient distribution G(D) or further a hydrodynamic radius distribution /(Rh) via the Stokes-Einstein equation, Rh = (kBTI6nrio)/D, where kB, T and qo are the Boltzmann constant, the absolute temperature and the solvent viscosity, respectively. The time correlation functions were analyzed by both the cumulants and CONTIN analysis. [Pg.128]

For a single fluorescent species undergoing Brownian motion with a translational diffusion coefficient Dt (see Chapter 8, Section 8.1), the autocorrelation function, in the case of Gaussian intensity distribution in the x, y plane and infinite dimension in the z-direction, is given by... [Pg.367]

Laplace transformation of eqn 1.1 (often using the CONTIN program (Provencher 1982)) yields the distribution of relaxation times, A(t). The decay rates of the relaxation modes provide translational diffusion coefficients. [Pg.11]

Generally, mean size and size distribution of nanoparticles are evaluated by quasi-elastic light scattering also named photocorrelation spectroscopy. This method is based on the evaluation of the translation diffusion coefficient, D, characterizing the Brownian motion of the nanoparticles. The nanoparticle hydro-dynamic diameter, is then deduced from this parameter from the Stokes Einstein law. [Pg.1188]

Dynamic light scattering allows measurement of the translational diffusion coefficient A of particles. For noninteracting particles, the first-order autocorrelation function g r) is directly proportional to A- Polydisperse systems are analyzed using the method of cumulants, in which a distribution of exponential terms C(r) is assumed ... [Pg.151]

Recently, we have developed a new method of data analysis which permits us to obtain an approximate distribution function in terms of translational diffusion coefficients or sizes (14,15). [Pg.182]

Siddiqu and Wu [31] used a dynamic laser light scattering method to characterise an unfractionated PI in chloroform at 25 °C. The relatively small angular and concentration dependencies and translational diffusion coefficients measured by this technique enabled the PI to be characterised from only one measurement at a finite concentration and small scattering angle. Thus, this method could be used to characterise the molecular weight distribution of PI from the measured line-width distribution. [Pg.18]

A, is the second virial coefficient, D is the translational diffusion coefficients, is the hydrodynamic radius, and iXy/iT)- is the width of the line width distribution... [Pg.833]


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See also in sourсe #XX -- [ Pg.110 ]




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Diffusion, translational

Diffusivity translational

Distribution coefficient

Distribution diffusion

Translation coefficients

Translation diffusion

Translational coefficient

Translational diffusion coefficient

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