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Configurational distribution functions freely jointed chain

The results of the three-dimensional random walk, based on the freely-jointed chain, has permitted the derivation of the equilibrium statistical distribution function of the end-to-end vector of the chain (the underscript eq denotes the equilibrium configuration) [24] ... [Pg.80]

To establish a useful equation of state for the mechanical behavior of a rubber network, it is necessary to predict the most probable overall dimensions of the molecules under the influence of various externally applied forces. An interesting approach to rubber elasticity consists of simulating network chain configurations (and thus the distribution of end-to-end distances) by the rotational isomeric state technique cited above. Based on the actual chemical structure of the chains, it enables one to circumvent the limitations of the Gaussian distribution function in the high deformation range. Nonetheless, the Gaussian distribution function of the end-to-end distance is very useful. It is obtained from a simple hypothetical model, the so-called freely jointed chain, which can be treated either exactly or at various levels of approximation. [Pg.276]


See other pages where Configurational distribution functions freely jointed chain is mentioned: [Pg.367]    [Pg.410]    [Pg.413]    [Pg.326]    [Pg.2]    [Pg.367]    [Pg.184]    [Pg.261]   
See also in sourсe #XX -- [ Pg.8 , Pg.10 ]




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Chain Configuration

Configuration functions

Configuration, distribution

Configurational distribution functions

FUNCTIONALIZED CHAINS

Freely jointed chain

Joint Distributions

Joint configurations

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