Fractal Geometry Theory and Its Applications in Multidisciplines

Fractals: Complex Geometry, Patterns, and Scaling in Nature and Society

Special Issue

Fractal GeometryTheory and Its Applications in Multidisciplines

Fractal geometry deals with irregular andintricate structures and natural phenomena excellently. It is an essentialsubject of Mathematics. Tools and methods introduced by Fractal geometry arehelpful in various fields such as weather forecasting, biology, data analysis,complex systems, physics, studying Brownian motion, machine learning,artificial intelligence, and other engineering branches. There are new tools inthe subject, namely, fractal dimension and fractal functions, which help tomodel many natural phenomena and study stock fluctuation, cancer cells, andother biology and financial systems.

The special issue will be a collection ofhigh-quality articles from renowned experts worldwide. The issue will containresearch works from dimensions, ergodic theory, dynamical systems, complexanalysis, and their relation with biology, finance, and interdisciplinarybranches. The articles in this issue will include the recent developments oftools in Fractal geometry and their applications in several fields, such asphysics, biology, computer science, engineering, numerical analysis,approximation theory, and quantization theory.

This issue will be based on paperscontributing to advances and applications of fractals to finance and biology.

The main target of this special issue is tocollect quality papers contributed by scientists including young researchers inthe areas of Fractal geometry and related fields.

Potential topics included, but are notlimited to: