Deleted:Surface growth

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In mathematics and physics, a surface growth model is the dynamical study of growth of a surface, usually by means of a stochastic differential equation of a field. Popular growth models include:[1][2]

They are studied for their fractal properties, scaling behavior, critical exponents, universality classes, and relations to chaos theory, dynamical system, non-equilibrium / disordered / complex systems.

Popular tools include statistical mechanics, renormalization group, rough path theory, etc.

See also

References