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Generation of Three-Dimensional Structures by Crystal/Crystal Coalescence of Poly-Para-Xylylene in Solution

Published online by Cambridge University Press:  28 February 2011

Philippe Pradere
Affiliation:
Dept. of Polymer Science and Engineering, University of Massachusetts, Amherst MA 01003.
Edwin L. Thomas
Affiliation:
Dept. of Polymer Science and Engineering, University of Massachusetts, Amherst MA 01003.
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Summary:

Among the two basic poly-para-xylylene (PPX) crystal habits corresponding to the well known alpha and beta polymorphs, various forms of crystal/crystal associations have been observed and explained in term of three-dimensional structures. High resolution imaging and electron diffraction experiments of lamellar crystals grown from a 0.01% wt solution in 1-methylnaphthalene using the self seeding technique show strong evidence for a threedimensional “roof-like” model for the alpha/alpha twinned crystals. This model is based on the presence of tilted chains in the alpha lamellar crystals. Furthermore, observation of various forms of alpha/alpha, alpha/beta and beta/beta lamellar crystals allows a generalization of this model and a more fundamental explanation for their origin: crystal coalescence during growth in solution.

Type
Research Article
Copyright
Copyright © Materials Research Society 1989

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References

1. Storks, K.H., J. of Am. Chem. Soc., 60, 1753 (1938).CrossRefGoogle Scholar
2. Geil, P.H., Polymer Single Crystals, (R.E. Krieger Pub.,1963).Google Scholar
3. Pradere, P., Revol, J.-F., Nguyen, L. and Manley, R.St.J., Ultramicroscopy, 25, 69 (1988).Google Scholar
4. Khoury, F. and Barnes, J.D., J. of Res., 76A (3), 225 (1972).Google Scholar
5. Bassett, D.C., Frank, F.C. and Keller, A., Phil. Mag., 8, 1739 (1963).Google Scholar
6. Bassett, D.C., Principles of Polymer Morphology (Cambridge, 1981), p.226.Google Scholar
7. Pradere, P.. and Thomas, E.L., accepted for publication in Phil. Mag. A.Google Scholar
8. Bevis, M., Coll. and Pol. Sci., 156, 134 (1978).Google Scholar
9. Blundell, D.J., Keller, A. and Kovacs, A.J, J. of Pol. Sci., B2(2), 337 (1968).Google Scholar
10. Niegisch, W.D., J. of Appl. Phys., 37, 11 (1966).Google Scholar
11. Iwamoto, R. and Wunderlich, B., J. of Poly. Sci., Poly. Phys. ed., 11, 2404 (1973).Google Scholar
12. Isoda, S., Tsuji, M., Ohara, M., Kawaguchi, A. and Katayama, K.I., Polymer, 24, 1156 (1983).Google Scholar
13. Pradere, P. and Thomas, E.L., to be published.Google Scholar
14. Brigham, E.O., The Fast Fourier Transform (Prentice Hall, 1974).Google Scholar
15. Hunt, B.R. and Breedlove, J.R., IEEE Trans. on Computers, 848 (Aug. 1975).Google Scholar