analogue circuits
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Author(s):  
Stoycho Manev ◽  
Ivo Dochev ◽  
Lilyana Docheva

2021 ◽  
Vol 12 (1) ◽  
Author(s):  
Sira Mogas-Díez ◽  
Eva Gonzalez-Flo ◽  
Javier Macía

AbstractMuch effort has been expended on building cellular computational devices for different applications. Despite the significant advances, there are still several addressable restraints to achieve the necessary technological transference. These improvements will ease the development of end-user applications working out of the lab. In this study, we propose a methodology for the construction of printable cellular devices, digital or analogue, for different purposes. These printable devices are designed to work in a 2D surface, in which the circuit information is encoded in the concentration of a biological signal, the so-called carrying signal. This signal diffuses through the 2D surface and thereby interacts with different device components. These components are distributed in a specific spatial arrangement and perform the computation by modulating the level of the carrying signal in response to external inputs, determining the final output. For experimental validation, 2D cellular circuits are printed on a paper surface by using a set of cellular inks. As a proof-of-principle, we have printed and analysed both digital and analogue circuits using the same set of cellular inks but with different spatial topologies. The proposed methodology can open the door to a feasible and reliable industrial production of cellular circuits for multiple applications.


Author(s):  
Nevena Mileva ◽  
Diana Stoyanova ◽  
Nikolay Vakrilov ◽  
Silviya Stoyanova-Petrova ◽  
Nadezhda Kafadarova

2020 ◽  
Vol 14 (5) ◽  
pp. 611-618
Author(s):  
Álvaro Gómez‐Pau ◽  
Emili Lupon ◽  
Luz Balado ◽  
Joan Figueras

Complexity ◽  
2020 ◽  
Vol 2020 ◽  
pp. 1-10 ◽  
Author(s):  
Xiaoyuan Wang ◽  
Xiaotao Min ◽  
Pengfei Zhou ◽  
Dongsheng Yu

A novel hyperchaotic circuit is proposed by introducing a memristor feedback in a simple Lorenz-like chaotic system. Dynamic analysis shows that it has infinite equilibrium points and multistability. Additionally, the symmetrical coexistent attractors are investigated. Further, the hyperchaotic system is implemented by analogue circuits. Corresponding experimental results are completely consistent with the theoretical analysis.


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