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Article

Edge of Chaos in Memristor Cellular Nonlinear Networks

1
Institute of Mathematics and Informatics, Bulgarian Academy of Sciences, 1113 Sofia, Bulgaria
2
Laboratory of Engineering Mathematics, Ruse University “Angel Kanchev”, 7017 Ruse, Bulgaria
*
Author to whom correspondence should be addressed.
Academic Editor: Christophe Guyeux
Mathematics 2022, 10(8), 1288; https://doi.org/10.3390/math10081288
Received: 7 March 2022 / Revised: 1 April 2022 / Accepted: 6 April 2022 / Published: 12 April 2022
(This article belongs to the Special Issue Memristor Cellular Nonlinear Networks: Theory and Applications)
Information processing in the brain takes place in a dense network of neurons connected through synapses. The collaborative work between these two components (Synapses and Neurons) allows for basic brain functions such as learning and memorization. The so-called von Neumann bottleneck, which limits the information processing capability of conventional systems, can be overcome by the efficient emulation of these computational concepts. To this end, mimicking the neuronal architectures with silicon-based circuits, on which neuromorphic engineering is based, is accompanied by the development of new devices with neuromorphic functionalities. We shall study different memristor cellular nonlinear networks models. The rigorous mathematical analysis will be presented based on local activity theory, and the edge of chaos domain will be determined in the models under consideration. Simulations of these models working on the edge of chaos will show the generation of static and dynamic patterns. View Full-Text
Keywords: memristor cellular nonlinear networks; local activity; edge of chaos; static and dynamic patterns memristor cellular nonlinear networks; local activity; edge of chaos; static and dynamic patterns
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MDPI and ACS Style

Slavova, A.; Ignatov, V. Edge of Chaos in Memristor Cellular Nonlinear Networks. Mathematics 2022, 10, 1288. https://doi.org/10.3390/math10081288

AMA Style

Slavova A, Ignatov V. Edge of Chaos in Memristor Cellular Nonlinear Networks. Mathematics. 2022; 10(8):1288. https://doi.org/10.3390/math10081288

Chicago/Turabian Style

Slavova, Angela, and Ventsislav Ignatov. 2022. "Edge of Chaos in Memristor Cellular Nonlinear Networks" Mathematics 10, no. 8: 1288. https://doi.org/10.3390/math10081288

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