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Equivalent circuit
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===Thévenin and Norton equivalents=== One of linear circuit theory's most surprising properties relates to the ability to treat any two-terminal circuit no matter how complex as behaving as only a source and an impedance, which have either of two simple equivalent circuit forms:<ref name="Johnson (2003a)"/><ref name="Johnson (2003b)">{{cite journal|last=Johnson|first=D.H.|title=Origins of the equivalent circuit concept: the current-source equivalent|journal=Proceedings of the IEEE|year=2003b|volume=91|issue=5|pages=817–821|doi=10.1109/JPROC.2003.811795|url=http://www.ece.rice.edu/~dhj/paper2.pdf}}</ref> *[[Thévenin's theorem|Thévenin equivalent]] – Any linear two-terminal circuit can be replaced by a single [[voltage source]] and a series impedance. *[[Norton equivalent]] – Any linear two-terminal circuit can be replaced by a [[current source]] and a parallel impedance. However, the single impedance can be of arbitrary complexity (as a function of frequency) and may be irreducible to a simpler form.
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