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What does IFS stand for?

IFS stands for Iterated Function System


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The topic include separation conditions for iterated function systems with overlaps, the analysis and geometry of the measurable Riemannian structure on the Sierpinski Gasket, multifractal analysis via scaling zeta functions and recursive structure of lattice strings, Laplacian on Julia sets III: cubic Julia sets and formal matings, and curvature measures of fractal sets.
In Forte and Vrscay (1995), the authors showed that one can find an iterated function system with greyscale maps (IFSM) to approximate any target signal or image with arbitrary precision, and they provided a suboptimal but systematic approach for doing so.
In this section we recall the concepts of self-similar measure and iterated function system (IFS), and some results about moment matrix that we will need later.