Miroslav Kotrla
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 Miroslav Kotrla.
Journal of Physics: Condensed Matter | 1997
Andrea C Levi; Miroslav Kotrla
Crystal growth phenomena are discussed with special reference to growth from vapour. The basic concepts of crystal growth are recalled, including the different growth modes, the dependence of the growth rate on disequilibrium and temperature, and the atomic processes relevant for growth. The methods used in crystal growth simulations are reviewed, with special reference to kinetic Monte Carlo methods. The roughness of growing surfaces, and the roughness properties of the discrete and continuum growth models (the latter being described via stochastic differential equations) are discussed, together with the special phenomena occurring in the vicinity of the roughening temperature. A number of simulations based on the six-vertex model and on kinetic counterparts of the BCSOS model are reviewed. Finally, the instabilities arising during growth are considered, including a discussion of phenomena such as dendritic growth and ramified cluster growth and reviewing the recent, extensive studies concerning unstable MBE 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 B | 2009
Jakub Javorský; Martin Setvín; Ivan Ošt’ádal; P. Sobotík; Miroslav Kotrla
\beta_{\rm eff}\!\approx\!0.37
EPL | 1997
Miroslav Kotrla; Milan Předota
to
Physical Review B | 2002
Jouni Kallunki; Joachim Krug; Miroslav Kotrla
\beta_{\rm eff}\!\approx\!0.33
Surface Science | 2004
Pavel Kocán; P. Sobotík; Ivan Ošt'ádal; Miroslav Kotrla
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
Physical Review B | 2004
Pavel Kocán; P. Sobotík; I. Ošt’ádal; Miroslav Kotrla
\zeta_{\rm eff}^{\rm c}
Physical Review Letters | 1999
Frantisek Slanina; Miroslav Kotrla
obtained from the height--height correlation functions in 1+1~D (
Surface Science | 2001
Miroslav Kotrla; Joachim Krug; Pavel Smilauer
\approx\!3/4
Surface Science | 1998
Miroslav Kotrla; Milan Předota; F Slanina
) and 2+1~D (