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Classifying cantor sets by their fractal dimensions
(American Mathematical Society, 2010-11)
In this article we study Cantor sets defined by monotone sequences, in the sense of Besicovich and Taylor. We classify these Cantor sets in terms of their h-Hausdorff and h-packing measures, for the family of dimension ...
Approximating optimization problems over convex functions
(Springer, 2008-11)
Many problems of theoretical and practical interest involve finding an optimum over a family of convex functions. For instance, finding the projection on the convex functions in $H^k(Omega)$, and some problems in economics. ...
Defaunation and fragmentation erode small mammal diversity dimensions in tropical forests
(2018-01-01)
Forest fragmentation and defaunation are considered the main drivers of biodiversity loss, yet the synergistic effects of landscape changes and biotic interactions on assemblage structure have been poorly investigated. ...
¿Es Posible la Determinación de la Afinidad Racial a Partir del Análisis Biométrico de Cráneos Humanos?
(Soc Chilena Anatomia, 2009-09-01)
Starting from human skulls, metric data are obtained for the sex diagnosis, age and racial affinity. The purpose of this study was to determine, by means of facial and cranial lineal dimensions, a discriminant function and ...
A Lagrangian For Mass Dimension One Fermionic Dark Matter
(Elsevier Science BVAmsterdam, 2016)
Dimensión vertical en pacientes edéntulos
(Universidad Nocional de Chimborazo, 2022)
Recurrence relations of special functions and group representations
(Revista Mexicana de Física, 2009)
Impact of fibromyalgia on sexual function in women
(IOS Press, 2020)
A descriptor of speckle textures using box fractal dimension curve
(Elsevier, 2018-02)
We propose a simple generalization of the box fractal dimension in images by considering the curve obtained from its value as a function of the binarization threshold. This curve can be used to partially describe ordinary ...