Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters

A new class of dynamical maps arises from tandems consisting of an analog-to-digital converter and a digital-to-analog converter when the latter's output is looped back to the former's input. Its nonlinear function is created when at least one of the lines between the converters is cut and...

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Main Authors: Edang, Arthur E., Leynes, John Kay O., Ella, Roy Lorenzo A., Labayane, Ruben C., Santiago, Chevy M.
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出版: Animo Repository 2011
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在線閱讀:https://animorepository.dlsu.edu.ph/faculty_research/3981
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spelling oai:animorepository.dlsu.edu.ph:faculty_research-48682021-07-13T07:50:39Z Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters Edang, Arthur E. Leynes, John Kay O. Ella, Roy Lorenzo A. Labayane, Ruben C. Santiago, Chevy M. A new class of dynamical maps arises from tandems consisting of an analog-to-digital converter and a digital-to-analog converter when the latter's output is looped back to the former's input. Its nonlinear function is created when at least one of the lines between the converters is cut and that which connects to the DAC is tied to a logical High. Other maps are produced when additional DAC input lines are similarly altered, or instead clamped to a logical Low. The resulting closed-loop systems exhibit several bifurcations including that which lead to pseudo-randomness. Simulation results from numerical analysis match fairly well with those derived from an electronic circuit realization. © 2010 Elsevier B.V. 2011-03-01T08:00:00Z text https://animorepository.dlsu.edu.ph/faculty_research/3981 info:doi/10.1016/j.cnsns.2010.07.015 Faculty Research Work Animo Repository Analog-to-digital converters Digital-to-analog converters Bifurcation theory Electrical and Electronics Systems and Communications
institution De La Salle University
building De La Salle University Library
continent Asia
country Philippines
Philippines
content_provider De La Salle University Library
collection DLSU Institutional Repository
topic Analog-to-digital converters
Digital-to-analog converters
Bifurcation theory
Electrical and Electronics
Systems and Communications
spellingShingle Analog-to-digital converters
Digital-to-analog converters
Bifurcation theory
Electrical and Electronics
Systems and Communications
Edang, Arthur E.
Leynes, John Kay O.
Ella, Roy Lorenzo A.
Labayane, Ruben C.
Santiago, Chevy M.
Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
description A new class of dynamical maps arises from tandems consisting of an analog-to-digital converter and a digital-to-analog converter when the latter's output is looped back to the former's input. Its nonlinear function is created when at least one of the lines between the converters is cut and that which connects to the DAC is tied to a logical High. Other maps are produced when additional DAC input lines are similarly altered, or instead clamped to a logical Low. The resulting closed-loop systems exhibit several bifurcations including that which lead to pseudo-randomness. Simulation results from numerical analysis match fairly well with those derived from an electronic circuit realization. © 2010 Elsevier B.V.
format text
author Edang, Arthur E.
Leynes, John Kay O.
Ella, Roy Lorenzo A.
Labayane, Ruben C.
Santiago, Chevy M.
author_facet Edang, Arthur E.
Leynes, John Kay O.
Ella, Roy Lorenzo A.
Labayane, Ruben C.
Santiago, Chevy M.
author_sort Edang, Arthur E.
title Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
title_short Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
title_full Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
title_fullStr Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
title_full_unstemmed Nonlinear maps from closed-loop tandems of A-to-D and D-to-A converters
title_sort nonlinear maps from closed-loop tandems of a-to-d and d-to-a converters
publisher Animo Repository
publishDate 2011
url https://animorepository.dlsu.edu.ph/faculty_research/3981
_version_ 1767195997191012352