Abstract
A new technique is introduced to solve nonuniform transmission line problems; namely, repeated transformations, which consist of a number of alternate transformations of both dependent and independent variables of the differential equation of the voltage of a line. The two forms of the resulting equation may then be used to derive new classes of solvable nonuniform lines. They have been used here to derive two theorems which generalize a class of solvable nonuniform line problems. The matrix parameters as also the equivalent circuits of the generalized lines are given.
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