J. Hlinka
Academy of Sciences of the Czech Republic
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Featured researches published by J. Hlinka.
Phase Transitions | 2006
J. Hlinka; J. Petzelt; S. Kamba; D. Noujni; T. Ostapchuk
In the article we discuss the dielectric response of relaxor-type complex perovskites in the phonon-frequency region on the basis of a rich collection of experimental data accumulated in our laboratory by numerous infrared spectroscopy investigations over the past decade. The effect of the cation occupational disorder and of the nanoscopic inhomogeneous polarisation on the infrared response is considered in the framework of the factor-group symmetry analysis and the effective-medium approach. Polar mode assignment and comparison of the mode parameters of different materials is facilitated by systematic evaluation of mode-plasma frequencies. Whenever possible, the results are presented in form of tables convenient for further analysis or by comparison with results of other techniques, including ab-initio calculations. Infrared properties of other non-perovskite relaxors are briefly mentioned.
Physical Review B | 2010
P. Marton; I. Rychetsky; J. Hlinka
Mechanically compatible and electrically neutral domain walls in tetragonal, orthorhombic, and rhombohedral ferroelectric phases of
Nanotechnology | 2009
J. Hlinka; Petr Ondrejkovic; P. Marton
{\text{BaTiO}}_{3}
Physical Review Letters | 2006
J. Hlinka; T. Ostapchuk; D. Noujni; S. Kamba; J. Petzelt
are systematically investigated in the framework of the phenomenological Ginzburg-Landau-Devonshire model with parameters of J. Hlinka and P. Marton, Phys. Rev. B 74, 104104 (2006). Polarization and strain profiles within domain walls are calculated numerically and within an approximation leading to the quasi-one-dimensional analytic solutions applied previously to the ferroelectric walls of the tetragonal phase [W. Cao and L. E. Cross, Phys. Rev. B 44, 5 (1991)]. Domain-wall thicknesses and energy densities are estimated for all mechanically compatible and electrically neutral domain-wall species in the entire temperature range of ferroelectric phases. The model suggests that the lowest-energy walls in the orthorhombic phase of
Physical Review Letters | 2014
J. Hlinka; T. Ostapchuk; E. Buixaderas; Christelle Kadlec; P. Kuzel; I. Gregora; Jan Kroupa; M. Savinov; A. Klic; Jan Drahokoupil; I. Etxebarria; J. Dec
{\text{BaTiO}}_{3}
Journal of Physics: Condensed Matter | 2012
Vilgelmina Stepkova; P. Marton; J. Hlinka
are the
Journal of Applied Physics | 2013
F. Borodavka; I. Gregora; A. Bartasyte; Samuel Margueron; V. Plausinaitiene; A. Abrutis; J. Hlinka
90\ifmmode^\circ\else\textdegree\fi{}
Journal of Physics: Condensed Matter | 1996
J. Hlinka; M Quilichini; R Currat; J F Legrand
and
Ferroelectrics | 2014
J. Petzelt; D. Nuzhnyy; M. Savinov; Viktor Bovtun; Martin Kempa; T. Ostapchuk; J. Hlinka; G. Canu; Vincenzo Buscaglia
60\ifmmode^\circ\else\textdegree\fi{}
Nature Communications | 2016
Dawei Wang; Alexei A. Bokov; Zuo-Guang Ye; J. Hlinka; L. Bellaiche
walls. In the rhombohedral phase, the lowest-energy walls are the