Fractal negations.

Gaspar Mayor Forteza; Tomasa Calvo Sánchez

Mathware and Soft Computing (1994)

  • Volume: 1, Issue: 3, page 277-283
  • ISSN: 1134-5632

Abstract

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From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R2, we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.

How to cite

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Mayor Forteza, Gaspar, and Calvo Sánchez, Tomasa. "Fractal negations.." Mathware and Soft Computing 1.3 (1994): 277-283. <http://eudml.org/doc/39036>.

@article{MayorForteza1994,
abstract = {From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R2, we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.},
author = {Mayor Forteza, Gaspar, Calvo Sánchez, Tomasa},
journal = {Mathware and Soft Computing},
keywords = {Ecuaciones funcionales; Geometría fractal; Función de negación; Espacios métricos; Aplicación contractiva; Negación fuerte; iterated function system; attractor; graphs of singular continuous functions; de Rham function; strong negations},
language = {eng},
number = {3},
pages = {277-283},
title = {Fractal negations.},
url = {http://eudml.org/doc/39036},
volume = {1},
year = {1994},
}

TY - JOUR
AU - Mayor Forteza, Gaspar
AU - Calvo Sánchez, Tomasa
TI - Fractal negations.
JO - Mathware and Soft Computing
PY - 1994
VL - 1
IS - 3
SP - 277
EP - 283
AB - From the concept of attractor of a family of contractive affine transformations in the Euclidean plane R2, we study the fractality property of the De Rham function and other singular functions wich derive from it. In particular, we show as fractals the strong negations called k-negations.
LA - eng
KW - Ecuaciones funcionales; Geometría fractal; Función de negación; Espacios métricos; Aplicación contractiva; Negación fuerte; iterated function system; attractor; graphs of singular continuous functions; de Rham function; strong negations
UR - http://eudml.org/doc/39036
ER -

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