Work

Curvature Invariants of Random Interface Generated by Gaussian Fields

Year: 1986
Type: article
Abstract: We consider random interfaces generated by level crossing of a Gaussian random field. Transition from an isolated pattern to a percolating one is discussed by calculating the Euler characteristics of the interface and the number of local minimum of the generating Gaussian field. These topological invariants are shown to be universal.
Author: H. Tomita
Institution: Kyoto University
Language: English
Open Access status: bronze
OpenAlex ID: W2065571291
FWCI: 0.939
Cites: 1
Cited by: 65
Related to: 10