Pavel Smilauer
Academy of Sciences of the Czech Republic
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Pavel Smilauer.
Surface Science | 1996
Martin Rost; Pavel Smilauer; Joachim Krug
Epitaxial growth on a vicinal surface in the step flow regime, where the diffusion length exceeds the step spacing, is studied by simulation of a continuum equation and a solid-on-solid model. Such a surface is known to undergo a meandering instability if step edge barriers suppress downward interlayer transport. We show that the resulting ripple pattern is itself unstable, and evolves at long times into an essentially isotropic mound morphology which is qualitatively and quantitatively indistinguishable from that obtained on singular surfaces.
Surface Science | 1999
Matthias Kalff; Pavel Smilauer; George Comsa; Thomas Michely
The absence of coarsening in late-stage growth, the evolution of the surface width, and mound shapes in homoepitaxy on Pt(111) around 440 K all agree well with predictions of one-dimensional deterministic growth models for large step-edge barriers. Initial coarsening, which is at variance with these models, is traced to an initially lower effective step-edge barrier that only gradually increases during growth.
Physical Review B | 1994
Pavel Smilauer; Miroslav Kotrla
A simple model of epitaxial growth proposed by Wolf and Villain is investigated using extensive computer simulations. We find an unexpectedly complex crossover behavior of the original model in both 1+1 and 2+1 dimensions. A crossover from the effective growth exponent
Physical Review E | 1999
Pavel Smilauer; Martin Rost; Joachim Krug
\beta_{\rm eff}\!\approx\!0.37
Physical Review B | 1999
Josef Mysliveček; T. Jarolímek; Pavel Smilauer; Bert Voigtländer; Martin Kastner
to
Surface Science | 2001
Miroslav Kotrla; Joachim Krug; Pavel Smilauer
\beta_{\rm eff}\!\approx\!0.33
Surface Science | 2000
Miroslav Kotrla; Joachim Krug; Pavel Smilauer
is observed in 1+1 dimensions, whereas additional crossovers, which we believe are to the scaling behavior of an Edwards--Wilkinson type, are observed in both 1+1 and 2+1 dimensions. Anomalous scaling due to power--law growth of the average step height is found in 1+1 D, and also at short time and length scales in 2+1~D. The roughness exponents
Journal of Crystal Growth | 1997
Kazuki Mizushima; Dimitri D. Vvedensky; Pavel Smilauer; Andrew Zangwill; J. Zhang; B.A. Joyce
\zeta_{\rm eff}^{\rm c}
Archive | 2002
P. Sobotík; I. Ošt’ádal; Josef Mysliveček; T. Jarolímek; F. Lavický; Pavel Smilauer
obtained from the height--height correlation functions in 1+1~D (
MRS Proceedings | 2002
J. Myslivecek; C. Schelling; F. Schäffler; G. Springholz; Pavel Smilauer; J. Krug; Bert Voigtländer
\approx\!3/4