Publications by authors named "Jana Heuer"

Optical characterization of three red pigments, two organic and one inorganic, was studied in order to provide important and reliable parameters for research and applications. The pigments were C.I.

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The effect of the electric-field inhomogeneity has been experimentally studied by polarizing microscopy in a homeotropic nematic liquid crystal in confined electrode geometries which may be relevant in display applications. Defects related to tilt inversion have been detected by monitoring the transmitted intensity profile as a function of the applied voltage. The position of the defects could be controlled by an additional magnetic field breaking the symmetry of the original arrangement.

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Two electroconvection (EC) pattern morphologies--a cellular and a subsequent roll pattern--have been detected in the same frequency range in a nematic with positive permittivity and conductivity anisotropies. The frequency dependences of the onset voltages and critical wave numbers have been determined both for homeotropic and planar alignments. It has been proven that both pattern morphologies have a dielectric time symmetry.

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We discuss the consequences of time reversal of the excitation parameters on the stability of a periodically driven dynamic system. The example chosen, electrohydrodynamic convection of nematics, is a well-investigated dissipative pattern-forming system, usually driven with time-periodic external electric fields E(t) . The dynamic model that describes linear stability at onset can be represented by a set of two differential equations for the amplitudes of the dynamic variables.

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We study electroconvection patterns that appear above the splay Fréedericksz transition in a bent-core nematic liquid crystal with positive dielectric and negative conductivity anisotropy. In contrast to most of the previously observed convection rolls in nematics, they are not shadowgraph patterns at onset. Unusual effects are observed like a transition between longitudinal and normal rolls, controlled by the excitation frequency, as well as a voltage dependent reorientation of the convection rolls in a metastable domain.

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In electrohydrodynamic convection of nematics, excitation with sine or square waves of period T leads to convection structures in which the charge density, director, and velocity fields perform T-periodic oscillations. Nonconventional waveforms such as sawtooth excitation can lead to patterns with T-periodic as well as T-antiperiodic (subharmonic) dynamics. We consider different classes of excitation fields E(t): such with antisymmetry in the two half periods E(t)=-E(t+T/2), such with time inversion symmetry E(t)=E(-t), and dichotomous waveforms (two alternating values E1, E2) and discuss their influence on the pattern dynamics.

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We analyze the optical behavior of two-dimensionally periodic structures that occur in electrohydrodynamic convection (EHC) patterns in nematic sandwich cells. These structures are anisotropic, locally uniaxial, and periodic on the scale of micrometers. For the first time, the optics of these structures is investigated with a rigorous method.

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The dynamics of periodically driven nematic electroconvection, a classical dissipative pattern forming system, is studied experimentally and theoretically. We demonstrate that for certain excitation wave forms, the system's dynamic response can be periodic with the excitation or subharmonic, depending on the periodicity of the excitation as control parameter, while for some classes of wave forms, a subharmonic response seems to be principally excluded. In particular, we describe influences of frequency and time symmetry of triangular excitation wave forms.

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