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Box dimension of fractal attractors and their numerical computation
Communications in Nonlinear Science and Numerical Simulation, 2021The authors provide a general algorithmic approach to calculate the box dimension of Lorenz attractors. The algorithm behaves very well on self-similar fractals and fractal graphs of deterministic as well as random functions; however, in the case of the Lorenz attractor the algorithm seems to fail.
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FRACTAL DIMENSION OF PRODUCT OF CONTINUOUS FUNCTIONS WITH BOX DIMENSION
Fractals, 2023This paper investigates fractal dimension of product of continuous functions with Box dimension on [Formula: see text]. For two continuous functions with different Box dimensions, the Box dimension of their product has been proved to be the larger one. Furthermore, the Box dimension of product of two continuous functions with the same Box dimension may
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