We report the status of a high-statistics Monte Carlo simulation of non-self-avoiding crystalline surfaces with extrinsic curvature on lattices of size up to 128{sup 2} nodes. We impose free boundary conditions. The free energy is a gaussian spring tethering potential together with a normal-normal bending energy. Particular emphasis is given to the behavior of the model in the cold phase where we measure the decay of the normal-normal correlation function
A solid-on-solid model of a layered crystal, which has five layers per repeat period in the directio...
To explore the interaction between topological defects and curvature in materials with orientational...
We numerically study surface models defined on hexagonal disks with a free boundary. 2D surface mode...
We report the status of a high-statistics Monte Carlo simulation of non-self-avoiding crystalline su...
Crystalline surfaces model important experimental and biological systems. With the insight provided ...
We study an ensemble of interacting closed random surfaces on a cubic lattice. The statistical weigh...
We numerically study the ground states of particles interacting via a repulsive Yukawa potential on ...
We study the phase diagram of statistical systems of closed and open interfaces built on a cubic lat...
In many cases, the stability of complex structures in colloidal systems is enhanced by a competition...
<p>The subject of this thesis is investigation of the morphology of a crystal surface by means of st...
We show how relatively standard Monte Carlo techniques can be used to probe the free-energy barrier ...
ii There are few reliable computational techniques applicable to the problem of structural phase beh...
We study the phase structure of a surface model by using the canonical Monte Carlo simulation techni...
We present the results of a hight-statistics Monte Carlo simulation of a phantom crystalline (fixed-...
This thesis investigates two important topics in modern statistical mechanics. The first three chapt...
A solid-on-solid model of a layered crystal, which has five layers per repeat period in the directio...
To explore the interaction between topological defects and curvature in materials with orientational...
We numerically study surface models defined on hexagonal disks with a free boundary. 2D surface mode...
We report the status of a high-statistics Monte Carlo simulation of non-self-avoiding crystalline su...
Crystalline surfaces model important experimental and biological systems. With the insight provided ...
We study an ensemble of interacting closed random surfaces on a cubic lattice. The statistical weigh...
We numerically study the ground states of particles interacting via a repulsive Yukawa potential on ...
We study the phase diagram of statistical systems of closed and open interfaces built on a cubic lat...
In many cases, the stability of complex structures in colloidal systems is enhanced by a competition...
<p>The subject of this thesis is investigation of the morphology of a crystal surface by means of st...
We show how relatively standard Monte Carlo techniques can be used to probe the free-energy barrier ...
ii There are few reliable computational techniques applicable to the problem of structural phase beh...
We study the phase structure of a surface model by using the canonical Monte Carlo simulation techni...
We present the results of a hight-statistics Monte Carlo simulation of a phantom crystalline (fixed-...
This thesis investigates two important topics in modern statistical mechanics. The first three chapt...
A solid-on-solid model of a layered crystal, which has five layers per repeat period in the directio...
To explore the interaction between topological defects and curvature in materials with orientational...
We numerically study surface models defined on hexagonal disks with a free boundary. 2D surface mode...