| Definition: | under sinusoidal conditions, circuit-theory theorem stating that the voltage across a passive linear two-terminal network connected to any two terminals of a linear network is equal to the short-circuit current between the two terminals before the connection divided by the sum of the admittance of the two-terminal network and the admittance of the network seen from the two terminals before the connection
NOTE – The Norton theorem can be generalized to non-sinusoidal conditions.
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