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R. Moldovan

Researcher at Romanian Academy

Publications -  25
Citations -  183

R. Moldovan is an academic researcher from Romanian Academy. The author has contributed to research in topics: Liquid crystal & Surface tension. The author has an hindex of 7, co-authored 25 publications receiving 171 citations.

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Journal Article

Peculiar orientation of nematic liquid crystals on rubbed polyvinylimidazole

TL;DR: In this article, the alignment properties of rubbed films of polyvinyl imidazole were studied by observing with the polarizing microscope the features of the nematic liquid crystal (LC) droplets onto these layers.
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Stability of some structures in a cholesteric liquid crystal layer for tilted anchoring

TL;DR: An analysis of the permitted structures for a cholesteric liquid crystal based on the continuum theory as a function of the anchoring conditions and the thickness of the liquid crystal layer is presented in this article.
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Influence of the microtopography of the SiO covered by PVA layers on the tilt angle of liquid crystals

TL;DR: In this article, an evaluation of the tilt angle variation observed recently when unrubbed polyvinylic alcohol is deposited on obliquely evaporated SiO layers is presented.
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On the Determination of Birefringence of Liquid Crystals by the Interference Method

TL;DR: In this article, a new method of processing the experimental data in the interference method for the determination of birefringence of liquid crystals which allows obtaining results in good agreement with those from prism or wedge methods, is presented.

Improved method for determining the temperature dependence of interfacial tension at liquid crystal-isotropic liquid interface

TL;DR: In this article, the static drop shape method was used to determine the temperature dependence of interfacial tension at the liquid crystal-isotropic liquid interface, and the data were processed by an improved interpolation technique to trace the drop profile and a specially written program based on Runge-Kutta integration technique of specific differential equations.