Are There an Infinite Number of Passive Circuit Elements in the World?
We found that a second-order ideal memristor [whose state is the charge, i.e., x=q in v=Rx,i,ti] degenerates into a negative nonlinear resistor with an internal power source. After extending analytically and geographically the above local activity (experimentally verified by the two active higher-in...
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Veröffentlicht in: | Electronics (Basel) 2024-07, Vol.13 (13), p.2669 |
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Sprache: | eng |
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Zusammenfassung: | We found that a second-order ideal memristor [whose state is the charge, i.e., x=q in v=Rx,i,ti] degenerates into a negative nonlinear resistor with an internal power source. After extending analytically and geographically the above local activity (experimentally verified by the two active higher-integral-order memristors extracted from the famous Hodgkin–Huxley circuit) to other higher-order circuit elements, we concluded that all higher-order passive memory circuit elements do not exist in nature and that the periodic table of the two-terminal passive ideal circuit elements can be dramatically reduced to a reduced table comprising only six passive elements: a resistor, inductor, capacitor, memristor, mem-inductor, and mem-capacitor. Such a bounded table answered an open question asked by Chua 40 years ago: Are there an infinite number of passive circuit elements in the world? |
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ISSN: | 2079-9292 2079-9292 |
DOI: | 10.3390/electronics13132669 |