AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. SEARCH FOR SCALING DIMENSIONS FOR RANDOM SURFACES WITH C=1. PHYSICS LETTERS B. 1995;342(1-4):58-65.We study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to matter fields with c = 1. Using baby universe surgery it was possible to simulate randomly triangulated surfaces made of 260 000 triangles. We observe the first indication that the branching and Hausdorff dimensions saturate. We estimate d(0) approximate to 2.5 and get a lower bound d(H) > 3.0
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The eff...
We study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to m...
AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. INTRINSIC GEOMETRY OF C=1 RANDOM SURFACES. ...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
Self-avoiding random surfaces are analyzed by renormalization-group methods. The Hausdorff dimension...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
Rough corrugated surfaces or time series are modeled as one-dimensional, stationary, Gaussian random...
available for noncommercial, educational purposes, provided that this copyright statement appears on...
We investigate the theory of growth of anisotropically self-similar (i.e. self-affine) rough surface...
Fractal dimensions are quantities which have been shown to be useful in the classification and segme...
We describe a class of exactly solvable random growth models of one and two-dimensional interfaces. ...
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The eff...
We study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to m...
AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. INTRINSIC GEOMETRY OF C=1 RANDOM SURFACES. ...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
Self-avoiding random surfaces are analyzed by renormalization-group methods. The Hausdorff dimension...
This article examines fractals with reference to random models of natural surfaces, highlighting the...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
Rough corrugated surfaces or time series are modeled as one-dimensional, stationary, Gaussian random...
available for noncommercial, educational purposes, provided that this copyright statement appears on...
We investigate the theory of growth of anisotropically self-similar (i.e. self-affine) rough surface...
Fractal dimensions are quantities which have been shown to be useful in the classification and segme...
We describe a class of exactly solvable random growth models of one and two-dimensional interfaces. ...
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
The same term, 'fractals' incorporates two rather different meanings and it is convenient to split t...
Multifractal scaling analysis is applied to the growing surfaces of random deposition model. The eff...