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158 3 Plhrutional <strong>Spect</strong>ru CIS Q Probe qf'StructLirri1 Order<br />

CH2 rocking inodes it is observed that the transition is 'prepared' since the<br />

intermolecular forces between chains in C14Zn [weaker than in C14Mn) quickly<br />

weaken and the thermal expansion gives more freedom for torsional fluctuations<br />

of the alkyl chains, thus leading to conformational collapse.<br />

Two classes of mechanisms which lead molecules to phase transition and melting<br />

have been found, namely: (i) nucleation of conforniational disorder from clusters<br />

whose size continuously increases, thus affecting later all chains; and (ii) cooperative<br />

expansion of the whole lattice caused by an increase with temperature of the mean<br />

amplitudes of torsional fluctuations which reaches a threshold level after which<br />

conformational collapse occurs.<br />

In nature, many other polymethylene systems-also of practical relevance-can be<br />

found which show phase transitions that need to be accounted for. More theoretical<br />

and experimental spectroscopic work needs to be done. We have studied the spectra<br />

of intercalated layered alkylaininonium zirconium phosphates [ 128) and of the solutions<br />

of decylammonium chloride [ 1291. The spectroscopic data present U~~LISLI~~<br />

features with temperature which need further theoretical and experimental studies<br />

using the techniques presented in this chapter.<br />

3.15 Simultaneous Configurational and Conformational<br />

Disorder. The Case of Polyvinylchloride<br />

The cases treated in the previous sections were restricted to the study of the few<br />

cases of mass defects and of the very many cases of conformational defects. Most of<br />

the relevant polymers, however, may contain configurational disorder which carries<br />

as a consequence also some conformational disorder. This case has been considered<br />

within the theoretical approach discussed in this chapter.<br />

The mathematical aspects for a general case of polymers with defects in tacticity<br />

were first worked out, formulae are available and can be applied to any case. We<br />

have applied these mathematical techniques to the case of polyvinylcloride (PVC)<br />

which is known to be strongly configurationally disordered. Our work was done<br />

when the problem of the structure of PVC was highly controversial.<br />

First, the dynamics of ordered PVC was treated in terms of the three energetically<br />

most likely ordered chain structures [go], namely: (i) planar extended syndiotactic<br />

with (-TTTT-) conformation; (ii) helical isotactic, threefold helical structure<br />

(-GTGTGT-); and (iii) folded syndiotactic (-TTGGTTGG-) (Figure 3-12). Phonon<br />

dispersion curves and density of vibrational states were calculated for the three<br />

models using the most reliable force fields available at that time (Figure 3-12). The<br />

infrared and Raman activity of the k = 0 phonons for each perfect chain are the<br />

following: model (i), z = 2, t = 1, 12 atoms per crystallographic unit cell, $(n, d/2),<br />

point group, 9A1 (ir 11, R) +7A2 (R) t9B1 (ir I, R) +7B? (ir I, R); model (iii<br />

z = 3, t = 1, 18 atoms per unit cell, $(2x/3,d/3), point group, 16A (ir 11, R) +

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