Universal Fluctuations of Growing Interfaces: Evidence in Turbulent Liquid Crystals

Physics – Condensed Matter – Statistical Mechanics

Scientific paper

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4 pages, 5 figures; minor changes made; note added

Scientific paper

10.1103/PhysRevLett.104.230601

We investigate growing interfaces of topological-defect turbulence in the electroconvection of nematic liquid crystals. The interfaces exhibit self-affine roughening characterized by both spatial and temporal scaling laws of the Kardar-Parisi-Zhang theory in 1+1 dimensions. Moreover, we reveal that the distribution and the two-point correlation of the interface fluctuations are universal ones governed by the largest eigenvalue of random matrices. This provides quantitative experimental evidence of the universality prescribing detailed information of scale-invariant fluctuations.

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