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Unlocking the Black Box: A Five-Dimensional Framework for Evaluating Explainable AI in Credit Risk [PDF]
Ye, Rongbin, Chen, Jiaqi
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Approximate resolutions and box-counting dimension
Approximate resolutions and box-counting dimensionopenaire
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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
Liu, Peizhi, Du, Yumeng, Liang, Yongshun
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Learning boxes in high dimension
Algorithmica, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Beimel, A., Kushilevitz, E.
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BOX DIMENSIONS OF α-FRACTAL FUNCTIONS
Fractals, 2016The box dimension of the graph of non-affine, continuous, nowhere differentiable function [Formula: see text] which is a fractal analogue of a continuous function [Formula: see text] corresponding to a certain iterated function system (IFS), is investigated in the present paper.
Akhtar, Md. Nasim +2 more
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2019
The main goal of this chapter is to generalize the classical box dimension in the broader context of fractal structures. We state that whether the so-called natural fractal structure (which any Euclidean subset can be always endowed with) is selected, then the box dimension remains as a particular case of the generalized fractal dimension models.
Manuel Fernández-Martínez +3 more
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The main goal of this chapter is to generalize the classical box dimension in the broader context of fractal structures. We state that whether the so-called natural fractal structure (which any Euclidean subset can be always endowed with) is selected, then the box dimension remains as a particular case of the generalized fractal dimension models.
Manuel Fernández-Martínez +3 more
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Box-counting dimensions of popcorn subsets
Journal of Mathematical Analysis and Applications, 2023Let \(S\) be a subset of \(\mathbb N\).
Du, Yali, Wei, Chun, Wen, Shengyou
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