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Multivalued fractals in b-metric spaces

机译:b-度量空间中的多值分形

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摘要

Fractals and multivalued fractals play an important role in biology, quantum mechanics, computer graphics, dynamical systems, astronomy and astrophysics, geophysics, etc. Especially, there are important consequences of the iterated function (or multifunction) systems theory in several topics of applied sciences. It is known that examples of fractals and multivalued fractals are coming from fixed point theory for single-valued and multivalued operators, via the so-called fractal and multi-fractal operators. On the other hand, the most common setting for the study of fractals and multi-fractals is the case of operators on complete or compact metric spaces. The purpose of this paper is to extend the study of fractal operator theory for multivalued operators on complete b-metric spaces.
机译:分形和多值分形在生物学,量子力学,计算机图形学,动力学系统,天文学和天体物理学,地球物理学等方面都起着重要作用。特别是,迭代功能(或多功能)系统理论在应用科学的多个主题中具有重要意义。众所周知,分形和多值分形的例子来自单值和多值算子的不动点理论,即所谓的分形和多分形算子。另一方面,分形和多重分形研究的最常见设置是完全或紧凑度量空间上的算子。本文的目的是扩展对完整b度量空间上的多值算子的分形算子理论的研究。

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