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Krakow, Poland

The Pedagogical University of Kraków , was named after the Commission of National Education created by King Stanisław August Poniatowski. It is a public university located in Kraków, Poland. It was founded on May 11, 1946, soon after the conclusion of World War II, originally as the National Higher College of Teacher Training. Its aim is the training of highly qualified teaching staff for the Polish educational system. Wikipedia.


Nowak-Chmura M.,Pedagogical University of Cracow
Annals of parasitology | Year: 2012

The paper presents current knowledge of ticks occurring in Poland, their medical importance, and a review of recent studies implemented in the Polish research centres on ticks and their significance in the epidemiology of transmissible diseases. In the Polish fauna there are 19 species of ticks (Ixodida) recognized as existing permanently in our country: Argas reflexus, Argas polonicus, Carios vespertilionis, Ixodes trianguliceps, Ixodes arboricola, Ixodes crenulatus, Ixodes hexagonus, Ixodes lividus, Ixodes rugicollis, Ixodes caledonicus, Ixodes frontalis, Ixodes simplex, Ixodes vespertilionis, Ixodes apronophorus, Ixodes persulcatus, Ixodes ricinus, Haemaphysalis punctata, Haemaphysalis concinna, Dermacentor reticulatus. Occasionally, alien species of ticks transferred to the territory of Poland are recorded: Amblyomma sphenodonti, Amblyomma exornatum, Amblyomma flavomaculatum, Amblyomma latum, Amblyomma nuttalli, Amblyomma quadricavum, Amblyomma transversale, Amblyomma varanensis, Amblyomma spp., Dermacentor marginatus, Hyalomma aegyptium, Hyalomma marginatum, Ixodes eldaricus, Ixodes festai, Rhipicephalus rossicus, Rhipicephalus sanguineus. The most common species of the highest medical and veterinary importance in Poland is invariably Ixodes ricinus. The review also sets out information on the risks of tickborne diseases in recreational areas of large cities in Poland, ticks as the cause of occupational diseases and dangerous species of ticks attacking people outside the Polish borders. Selected problems of the biology of ticks, the spread of alien species transferred on hosts and prevention of tick attacks have also been presented. The Polish studies on ticks are a valuable contribution to global research on the Ixodida. Source


Rylko N.,Pedagogical University of Cracow
Acta Mechanica | Year: 2013

Anti-plane shear of piezoelectric fibrous composites is theoretically investigated. The geometry of composites is described by the 2-dimensional geometry in a section perpendicular to the unidirectional fibers. The previous constructive results obtained for scalar conductivity problems are extended to piezoelectric anti-plane problems. First, the piezoelectric problem is written in the form of the vector-matrix -linear problem in a class of double periodic functions. In particular, application of the zeroth-order solution to the -linear problem yields a vector-matrix extension of the famous Clausius-Mossotti approximation. The vector-matrix problem is decomposed into two scalar -linear problems. This reduction allows us to directly apply all the known exact and approximate analytical results for scalar problems to establish high-order formulae for the effective piezoelectric constants. Special attention is paid to non-overlapping disks embedded in a two-dimensional background. © 2013 The Author(s). Source


Stepien L.T.,Pedagogical University of Cracow
Acta Physica Polonica B | Year: 2015

The Bogomolny decompositions (Bogomolny equations) for the gauged O(3) nonlinear "sigma" model (in this paper, we call it shortly as: gauged O(3) "sigma" model) and for the gauged baby Skyrme models: restricted and full one, in (2 + 0)-dimensions, are derived, for some general classes of the potentials. The conditions, which must be satisfied by the potentials, for each of these mentioned models, are also derived. Source


Wdowik U.D.,Pedagogical University of Cracow
Physical Review B - Condensed Matter and Materials Physics | Year: 2011

Density functional theory is applied to study the effect of substitutional Fe, Al, and In impurities on the structural, electronic, and magnetic properties of stoichiometric and nonstoichiometric CoO. Ab initio calculated hyperfine interactions at the Fe impurity are used to determine aliovalent states of iron dopant in CoO and Co1-xO systems as well as to characterize the local structure around the impurity. Various Hubbard potentials describing the on-site Coulomb interactions at the Fe impurity are considered, and their influence on the calculated hyperfine parameters and electronic structure of Fe-doped CoO is analyzed. Different vacancy-impurity configurations within the Co-deficient matrix are taken into account to find the site preferences for Fe, Al, and In dopants. The hyperfine parameters at the Fe impurity in Co 1-xO are also investigated as a function of the distance between vacancy and impurity. This study shows that divalent Fe cations are created inside the almost perfect host lattice, while the trivalent Fe cations are stabilized in the system containing cobalt vacancies. Trivalent Co ions are induced in the cobalt sublattice defected by vacancies and impurities. The overall concentration of trivalent cations in Co1-xO is twice as large as the concentration of cation vacancies. Trivalent cations of different ionic radii prefer residing in the second-neighbor sites of a cationic sublattice with respect to the cobalt vacancy. The energy gap of CoO with Fe2+ ions is comparable to that calculated for the defect-free system. The band gap of Co1-xO with Fe3+ and Co3 + ions is reduced due to the acceptor states introduced by both trivalent cations. Band-gap reduction arising from acceptor levels created by Co3+ cations is also observed for Co1-xO defected by nonmagnetic trivalent impurities. The present first-principles studies support and supplement results of several Mössbauer spectroscopy experiments. © 2011 American Physical Society. Source


Bujakiewicz-Koronska R.,Pedagogical University of Cracow
Computational Materials Science | Year: 2013

Ab initio studies of structural, elastic and electronic properties of the tetragonal perovskite-type PbZr0.5Ti0.5O3 are presented using the pseudo-potential plane wave method within the density functional theory in generalized gradient approximation. The calculated equilibrium lattice parameters remain in a good agreement with the available experimental data. The bulk modulus obtained from the Birch-Murnaghan equation of state is calculated as it B0 = 170 GPa, and the gap energy E g = 2.1-3.5 eV. The some differences between calculated and nominal charges exist for all atoms. The biggest ones are on the Pb ions. They are caused by hybridization of the Pb 6s and O 2p states. The influence of the strain on the averaged over directions Young modulus in the 0.1-0.3% range was studied. © 2013 Elsevier Ltd. All rights reserved. Source

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