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Non-locality Property of Neural Systems Based on Incursive Discrete Parabolic Equation

Daniel M. Dubois

p. 233-244

    Abstract

    This paper shows that non-locality property occurs in simple diffusion neural equation: space local incursive discrete equation system transforms to a space non-local recursive equation system. The cable equation used for modelling the potential in neural membrane is similar to the Schrödinger quantum equation with a complex diffusion coefficient.

    Index

    Keywords

    neural systems, nonlocality, parabolic equation, anticipation, incursive, computing

    Text

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    References

    Bibliographical reference

    Daniel M. Dubois, « Non-locality Property of Neural Systems Based on Incursive Discrete Parabolic Equation », CASYS, 7 | 2000, 233-244.

    Electronic reference

    Daniel M. Dubois, « Non-locality Property of Neural Systems Based on Incursive Discrete Parabolic Equation », CASYS [Online], 7 | 2000, Online since 08 October 2024, connection on 27 December 2024. URL : http://popups.uliege.be/3041-539x/index.php?id=3667

    Author

    Daniel M. Dubois

    Centre for Hyperincursion and Anticipation in Ordered Systems, CHAOS asbl, Institute of Mathematics, B37, University of Liege, Grande Traverse 12, B-4000 LIEGE 1, Belgium

    By this author

    Copyright

    CC BY-SA 4.0 Deed