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From A Discrete To Continuous Description Of Two-Dimensional Curved And Homogeneous Clusters: Some Kinetic Approach
BibTeX
@MISC{Gadomski_froma,
author = {A. Gadomski and Christine Trame},
title = {From A Discrete To Continuous Description Of Two-Dimensional Curved And Homogeneous Clusters: Some Kinetic Approach},
year = {}
}
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Abstract
zation of MullinsSekerka instability concept, where the function perturbing the circle is assumed to be everywhere continuous but not necessarily dierentiable, like e.g., the Weierstrass function. Moreover, a time-dependent prefactor appears in the simplied dynamical system. PACS numbers: 71.10.+x, 81.30.Fb, 05.60.+w, 05.70.Fh Presented at the XI Marian Smoluchowski Symposium on Statistical Physics, Zakopane, Poland, September 15, 1998. (2571) 2572 A. Gadomski, C. Trame 1. Introduction A growing interest in kinetics as well as scaling properties of objects with randomly evolving interfaces (surfaces), being widely known in physics and chemistry as well as biology as separation boundaries, (bio)membranes, active zones, etc., is of theoretical interest to materials scientists, physicists, chemists and biologists, but recently also attracts interest of technologists or materials engineers [1].
Keyphrases
homogeneous cluster kinetic approach two-dimensional curved continuous description time-dependent prefactor simplied dynamical system material engineer statistical physic pac number active zone weierstrass function xi marian smoluchowski symposium mullinssekerka instability concept theoretical interest material scientist separation boundary
