The Crumpling Transition of Dynamically Triangulated Random SurfacesReport as inadecuate




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Abstract : We present the crumpling transition in three-dimensional Euclidian space of dynamically triangulated random surfaces with edge extrinsic curvature and fixed topology of a sphere as well as simulations of a dynamically triangulated torus. We used longer runs than previous simulations and give new and more accurate estimates of critical exponents. Our data indicate a cusp singularity in the specific heat. The transition temperature, as well as the exponents are topology dependent.






Author: Christian Münkel Dieter Heermann

Source: https://hal.archives-ouvertes.fr/



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