191 research outputs found

    Structure of Polymer Brushes in Cylindrical Tubes: A Molecular Dynamics Simulation

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    Molecular Dynamics simulations of a coarse-grained bead-spring model of flexible macromolecules tethered with one end to the surface of a cylindrical pore are presented. Chain length NN and grafting density σ\sigma are varied over a wide range and the crossover from ``mushroom'' to ``brush'' behavior is studied for three pore diameters. The monomer density profile and the distribution of the free chain ends are computed and compared to the corresponding model of polymer brushes at flat substrates. It is found that there exists a regime of NN and σ\sigma for large enough pore diameter where the brush height in the pore exceeds the brush height on the flat substrate, while for large enough NN and σ\sigma (and small enough pore diameters) the opposite behavior occurs, i.e. the brush is compressed by confinement. These findings are used to discuss the corresponding theories on polymer brushes at concave substrates.Comment: 11 figure

    Monte Carlo simulations reveal the straightening up of an end-grafted flexible chain with a rigid side chain

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    We have studied the conformational properties of a flexible end-grafted chain (length NN) with a rigid side chain (length SS) by means of Monte Carlo simulations. Depending on the lengths NN and SS and the branching site, bb, we observe a considerable straightening of the flexible backbone as quantified via the gyration tensor. For b=Nb=N, i.e. when attaching the side chain to the free end of the flexible backbone, the effect was strongest

    Structural Properties of Two-Dimensional Polymers

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    We present structural properties of two-dimensional polymers as far as they can be described by percolation theory. The percolation threshold, critical exponents and fractal dimensions of clusters are determined by computer simulation and compared to the results of percolation theory. We also describe the dependence of the typical cluster structures on the reaction rate.Comment: 7 pages, LaTeX with RevTeX and epsf styles and PostScript figures included (uuencoded shell archive), TVP-93051

    Large-scale Simulation of the Two-dimensional Kinetic Ising Model

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    We present Monte Carlo simulation results for the dynamical critical exponent zz of the two-dimensional kinetic Ising model using a lattice of size 106×10610^6 \times 10^6 spins. We used Glauber as well as Metropolis dynamics. The zz-value of 2.16±0.0052.16\pm 0.005 was calculated from the magnetization and energy relaxation from an ordered state towards the equilibrium state at TcT_c.Comment: 6 pages + 2 figures as separate uuencoded compressed tar file, Postscipt also available at http://wwwcp.tphys.uni-heidelberg.de/papers

    Dynamical temperature study for classical planar spin systems

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    In this micro-canonical simulation the temperature and also the specific heat are determined as averages of expressions easy to implement. The XY-chain is studied for a test. The second order transition on a cubic lattice and the first order transition on an fcc lattice are analyzed in greater detail to have a more severe test about the feasibility of this micro-canonical method.Comment: 9 pages in Latex(revtex), 7 PS-figure

    The influence of the cylindrical shape of the nucleosomes and H1 defects on properties of chromatin

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    We present a model improving the two-angle model for interphase chromatin (E2A model). This model takes into account the cylindrical shape of the histone octamers, the H1 histones in front of the nucleosomes and the vertical distance dd between the in and outgoing DNA strands. Factoring these chromatin features in, one gets essential changes in the chromatin phase diagram: Not only the shape of the excluded-volume borderline changes but also the vertical distance dd has a dramatic influence on the forbidden area. Furthermore, we examined the influence of H1 defects on the properties of the chromatin fiber. Thus we present two possible strategies for chromatin compaction: The use of very dense states in the phase diagram in the gaps in the excluded volume borderline or missing H1 histones which can lead to very compact fibers. The chromatin fiber might use both of these mechanisms to compact itself at least locally. Line densities computed within the model coincident with the experimental values

    Superdiffusion in a Model for Diffusion in a Molecularly Crowded Environment

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    We present a model for diffusion in a molecularly crowded environment. The model consists of random barriers in percolation network. Random walks in the presence of slowly moving barriers show normal diffusion for long times, but anomalous diffusion at intermediate times. The effective exponents for square distance versus time usually are below one at these intermediate times, but can be also larger than one for high barrier concentrations. Thus we observe sub- as well as super-diffusion in a crowded environment.Comment: 8 pages including 4 figure
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