network, with input
and output
, then the well-known frequency scaling theorem states that multiplication of all
\´s and
\´s by some constant
is equivalent to changing the input to
and the output to
. We show here that when the multiplier is a time-varying function
, the equivalent result is to change the input from
to
and the output from
to
where
. Some illustrative examples are footnote[1]{given}. (1)In this correspondence
means
; but
are inverse functions.