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Mobility of a Macromolecule

Diffusion of a macromolecule is understood as the diffusion of a co-ordinate of the centre of mass of a chain, which is, according to relation (1.18), proportional to the zeroth normal co-ordinate, that is, [Pg.83]

The mean square displacement of the centre of mass of a diffusing macromolecule for a time t is calculated as [Pg.83]

This expression reduces the calculations to the evaluation of the time-dependent velocity correlation function [Pg.84]


A Macromolecule in an Entangled System Diffusive Mobility of a Macromolecule... [Pg.85]

The mobility of a macromolecule, constrained by other macromolecules, can be also calculated as (5.1). In the linear approximation, the zeroth normal co-ordinates of the macromolecule (equation (4.1), at z/jj = 0) define diffusive mobility of macromolecule. The one-sided Fourier transform velocity correlation function is determined by expression (4.15), so that we can write down the Fourier transform... [Pg.85]

Recall that the parameter D characterises the degree of deformability (mobility) of a macromolecule fragment between chemical crosslinking points. Indeed, an increase in the chain flexibility brings about an increase in C , i.e., an increase in D. It should be... [Pg.331]

The discussion on electrophoretic mobiliiy in previous pages did not take into account the molecular sieving action of the gels and its effect on the mobility of a macromolecule. [Pg.438]

Fig. 1. Mobility of a macromolecule and its particles. The mean square displacement (A ) of the centre of mass of a chain thick solid line) does not depend on parameter but the mean square displacement A] /2 of the central particle does. The values of parameter are shown at the curves for A] /2. The theoretical curves are calculated according to formulae (89) and (95) for the values of the parameters B = 100 X = 10- ... Fig. 1. Mobility of a macromolecule and its particles. The mean square displacement (A ) of the centre of mass of a chain thick solid line) does not depend on parameter but the mean square displacement A] /2 of the central particle does. The values of parameter are shown at the curves for A] /2. The theoretical curves are calculated according to formulae (89) and (95) for the values of the parameters B = 100 X = 10- ...
An important application of the preceding material is to the determination of the molar mass of biological macromolecules. Electrophoresis is the motion of a charged species, such as DNA and ionic forms of amino acids, in response to an electric field. Electrophoretic mobihty is a result of a constant drift speed, so the mobility of a macromolecule in an electric field depends on its net charge, size (and hence molar mass), and shape. [Pg.291]


See other pages where Mobility of a Macromolecule is mentioned: [Pg.244]    [Pg.361]    [Pg.27]    [Pg.83]    [Pg.85]    [Pg.86]    [Pg.87]    [Pg.88]    [Pg.89]    [Pg.89]    [Pg.139]    [Pg.114]    [Pg.316]    [Pg.518]    [Pg.144]    [Pg.144]    [Pg.146]    [Pg.175]    [Pg.181]   


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Mobility of macromolecule

Of macromolecules

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