Dokument_1.pdf (24284 KB) - OPUS Bayreuth - Universität Bayreuth
Dokument_1.pdf (24284 KB) - OPUS Bayreuth - Universität Bayreuth
Dokument_1.pdf (24284 KB) - OPUS Bayreuth - Universität Bayreuth
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15. SUMMARY 176<br />
however, was ten times higher than of water or hexanol. The phase diagram illustrates this by<br />
the loss of decan the lamellar phase holds up but the interlamellar distance must decrease. For<br />
the ordered sample in the microslide this procedure works like a forced dilatation which<br />
forces the formation of the parabolic focal conics.<br />
The well developed patterns are not stable for long. Very slow flow movements of the sample<br />
can be detected. Flow movements of the entire sample arise. The flow can be obstructed by<br />
places of malfunction such as bubbles. Thus distortions in the pattern are forced. It could be<br />
shown that such distortions formed a new stable rhomb lattice with new symmetry after<br />
changing the 90° angle from the square to a 60° angle. This new pattern belongs to the<br />
maximum value of distortion of a regular parbolic focal conic pattern to an ellipse-hyperbulapattern.<br />
It is interesting that the distinction of upper and lower focal layer disappears. This<br />
lack of distinction is observed with all effects of aging of the parabolic focal conics. In order<br />
to examine this behavior up further, investigations in samples with only a little lamellar phase<br />
in coexisting L 3 -phase are proved as helpful. A development from highly ordered<br />
pseudoisotropic areas of the L α -phase to accurately hexagonally arranged structures in a high<br />
dynamic process was found. The elements of this structure behaved exactly like malteser<br />
crosses under the polarization microscope. The characteristic properties of parabolic focal<br />
conics were completely lost. The rhomb pattern formed from parabolic focal conics shows<br />
some relation to these hexagonal structures. It is to be expected that the rhomb ellipsehyperbola-pattern<br />
is slowly transformed to maltese like conics.