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Inaccessible Substructures

The tack test was performed in fixed experimental conditions the probe (a glass cylinder of 2 mm diameter) was pressed with a force of 6 N onto the PSA film surface. After 10 s of contact time the probe was withdrawn with a constant velocity of 1050 pm s . In Fig. 26.4, horizontal cuts for both sample systems are displayed. The curves correspond to different distances between the [Pg.426]

As the radii of the cylinders are most probably polydisperse, the form factor Fo(qy) was folded with a log normal distribution/(r) of the cylinder radii r [Eq. [Pg.429]

Furthermore, the structure factor can be expressed within a paracrystalline model by Eq. (6) [42]. [Pg.429]

A local deviation of the distance between next-neighboring cylinders from its mean value is quantified by the roughness parameter a. The diffuseness of the interfaces is modeled with a simple roughness parameter (Tr [Eq. (7)] [25]. [Pg.429]

Inversion symmetry mj 9) is broken by D 0 /2. Thus the ratio t]= D /(2 Dy ) is considered as a parameter governing the degree of positional asymmetry. In detail 42 / 50 holds for all the scattering curves in Fig. 26.4b. The total number of objects n caruiot be determined by the parabolic fit. Nevertheless, a lower limit can be extracted from the number of side minima i (fringes). As 11 minima have been observed on one side in the scattering curves, n has to exceed 2i=22. For all film-punch distances the relation 210 nm nDyQ 257 nm is valid. [Pg.430]


See other pages where Inaccessible Substructures is mentioned: [Pg.426]    [Pg.427]    [Pg.429]    [Pg.431]    [Pg.426]    [Pg.427]    [Pg.429]    [Pg.431]    [Pg.309]    [Pg.428]    [Pg.2599]   


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Substructural

Substructure

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