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Chaotic attractor hopping yields logic operations
by
Kohar, Vivek
, Ditto, William L.
, Murali, K.
, Sinha, Sudeshna
, Kia, Behnam
in
Artificial intelligence
/ Bias
/ Circuits
/ Coding
/ Computer and Information Sciences
/ Electronic circuits
/ Electronics
/ Engineering and Technology
/ Fuzzy Logic
/ Interdisciplinary aspects
/ Logic
/ Logic circuits
/ Noise
/ Nonlinear Dynamics
/ Nonlinear systems
/ Nonlinear theories
/ Parameters
/ Physical Sciences
/ Physics
/ Resonance
/ Science education
/ Stochastic analysis
/ Stochastic resonance
/ Stochasticity
/ Yield
2018
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Chaotic attractor hopping yields logic operations
by
Kohar, Vivek
, Ditto, William L.
, Murali, K.
, Sinha, Sudeshna
, Kia, Behnam
in
Artificial intelligence
/ Bias
/ Circuits
/ Coding
/ Computer and Information Sciences
/ Electronic circuits
/ Electronics
/ Engineering and Technology
/ Fuzzy Logic
/ Interdisciplinary aspects
/ Logic
/ Logic circuits
/ Noise
/ Nonlinear Dynamics
/ Nonlinear systems
/ Nonlinear theories
/ Parameters
/ Physical Sciences
/ Physics
/ Resonance
/ Science education
/ Stochastic analysis
/ Stochastic resonance
/ Stochasticity
/ Yield
2018
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Do you wish to request the book?
Chaotic attractor hopping yields logic operations
by
Kohar, Vivek
, Ditto, William L.
, Murali, K.
, Sinha, Sudeshna
, Kia, Behnam
in
Artificial intelligence
/ Bias
/ Circuits
/ Coding
/ Computer and Information Sciences
/ Electronic circuits
/ Electronics
/ Engineering and Technology
/ Fuzzy Logic
/ Interdisciplinary aspects
/ Logic
/ Logic circuits
/ Noise
/ Nonlinear Dynamics
/ Nonlinear systems
/ Nonlinear theories
/ Parameters
/ Physical Sciences
/ Physics
/ Resonance
/ Science education
/ Stochastic analysis
/ Stochastic resonance
/ Stochasticity
/ Yield
2018
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Journal Article
Chaotic attractor hopping yields logic operations
2018
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Overview
Certain nonlinear systems can switch between dynamical attractors occupying different regions of phase space, under variation of parameters or initial states. In this work we exploit this feature to obtain reliable logic operations. With logic output 0/1 mapped to dynamical attractors bounded in distinct regions of phase space, and logic inputs encoded by a very small bias parameter, we explicitly demonstrate that the system hops consistently in response to an external input stream, operating effectively as a reliable logic gate. This system offers the advantage that very low-amplitude inputs yield highly amplified outputs. Additionally, different dynamical variables in the system yield complementary logic operations in parallel. Further, we show that in certain parameter regions noise aids the reliability of logic operations, and is actually necessary for obtaining consistent outputs. This leads us to a generalization of the concept of Logical Stochastic Resonance to attractors more complex than fixed point states, such as periodic or chaotic attractors. Lastly, the results are verified in electronic circuit experiments, demonstrating the robustness of the phenomena. So we have combined the research directions of Chaos Computing and Logical Stochastic Resonance here, and this approach has potential to be realized in wide-ranging systems.
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