AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. INTRINSIC GEOMETRY OF C=1 RANDOM SURFACES. In: Nuclear Physics B - Proceedings Supplements. NUCLEAR PHYSICS B. Vol 42. ELSEVIER SCIENCE BV; 1995: 701-703.Employing baby universe surgery we study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to matter field with c = 1. We simulate surfaces of the size up to 260.000 triangles. We observe the first indication that the branching and Haussdorff dimensions saturate. We estimate the branching dimension d(B) approximate to 2.6 and get a lower bound for the Hausdorff dimension d(H) > 3.0
available for noncommercial, educational purposes, provided that this copyright statement appears on...
A spherical like model of a D-dimensional random surface embedded in d-dimensional Euclidean space i...
International audienceWe present a way to study the conformal structure of random planar maps. The m...
AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. SEARCH FOR SCALING DIMENSIONS FOR RANDOM SU...
We study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to m...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
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...
In this thesis we will describe recent progress towards a theory of random surfaces relevant to stri...
In this thesis we will describe recent progress towards a theory of random surfaces relevant to stri...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
Properties of random surfaces are derived using conformal gauge. The fixed-area partition function f...
Self-avoiding random surfaces are analyzed by renormalization-group methods. The Hausdorff dimension...
The authors estimate the exponents characterising the self-avoiding surfaces using an approximation ...
Previous simulations of a self-avoiding, closed random surface with restricted topology (without han...
available for noncommercial, educational purposes, provided that this copyright statement appears on...
A spherical like model of a D-dimensional random surface embedded in d-dimensional Euclidean space i...
International audienceWe present a way to study the conformal structure of random planar maps. The m...
AMBJORN J, BIALAS P, BURDA Z, JURKIEWICZ J, Petersson B. SEARCH FOR SCALING DIMENSIONS FOR RANDOM SU...
We study numerically the fractal structure of the intrinsic geometry of random surfaces coupled to m...
Geometric properties of dynamically triangulated random surfaces in three-dimensional space can be d...
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...
In this thesis we will describe recent progress towards a theory of random surfaces relevant to stri...
In this thesis we will describe recent progress towards a theory of random surfaces relevant to stri...
The action for discretized random surfaces imbedded in a D-dimensional space is generalized to inclu...
Properties of random surfaces are derived using conformal gauge. The fixed-area partition function f...
Self-avoiding random surfaces are analyzed by renormalization-group methods. The Hausdorff dimension...
The authors estimate the exponents characterising the self-avoiding surfaces using an approximation ...
Previous simulations of a self-avoiding, closed random surface with restricted topology (without han...
available for noncommercial, educational purposes, provided that this copyright statement appears on...
A spherical like model of a D-dimensional random surface embedded in d-dimensional Euclidean space i...
International audienceWe present a way to study the conformal structure of random planar maps. The m...