PACKING OF HYDROCARBON CHAINS AND SYMMETRY OF CONDENSED PHASES IN LANGMUIR MONOLAYERS

Citation
I. Kuzmenko et al., PACKING OF HYDROCARBON CHAINS AND SYMMETRY OF CONDENSED PHASES IN LANGMUIR MONOLAYERS, Langmuir, 14(14), 1998, pp. 3882-3888
Citations number
47
Categorie Soggetti
Chemistry Physical
Journal title
ISSN journal
07437463
Volume
14
Issue
14
Year of publication
1998
Pages
3882 - 3888
Database
ISI
SICI code
0743-7463(1998)14:14<3882:POHCAS>2.0.ZU;2-M
Abstract
We compare the packing characteristics of alkyl chains in Langmuir mon olayers of nonchiral and racemic compounds as determined from availabl e grazing incidence X-ray diffraction data. The analysis demonstrates a gradual change of the projected unit cell dimensions from those of a hexagonal packing of hydrocarbon chains, characteristic of high-tempe rature monolayer phases, to one of two more dense rectangular packing modes with the projected unit cell dimensions 5.0 x 7.5 Angstrom(2) an d 4.4 x 8.7 Angstrom(2), characteristic of low-temperature phases. The 5.0 x 7.5 Angstrom(2) unit cell incorporates the well-known herringbo ne arrangement, with an ideally 90 degrees dihedral angle between the planes of carbon backbone chains. The 4.4 x 8.7 Angstrom(2) cell, almo st never observed in 3D structures, is characterized by a 40 degrees d ihedral angle. We characterize the packing modes by lattice energy cal culations. The distribution of the projected unit cell dimensions for the various Langmuir monolayers reveals no discontinuity in the local molecular order between crystalline phases and mesophases. The local s ymmetry of the molecular packing, as determined from the X-ray data, i s compared with the symmetry deduced from the Landau theory of phase t ransitions. The symmetry of the local order in the mesophases is not m aintained on the long-range length scale. We show that two phases of t he same local molecular arrangement, a herringbone-ordered two-dimensi onal crystal and the corresponding one-dimensional mesophase, possess mutually orthogonal directions of glide symmetry.