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Separation of Two-Variable Reactance Sections in the Cascade Synthesis of Multi-Variable Positive Real Functions

Hideaki FUJIMOTO, Hiroshi OZAKI

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Summary :

It is well known that networks containing both lumped and distributed elements can be treated by the theory of mpr's (multi-variable positive real functions). In the theories of cascade synthesis so far developed for those mixed networks, it has been emphasized that the value of network functions depend only on one variable at any transmission zero. So that, the component sections were composed of J-element (Jun-element) pi and its I-element (Inverse-element) pi1. However, a certain class of multi-variable transfer functions does generally have transmission zeros depending on a set of several variables. In the present paper, the separation of the sections which produce transmission zeros depending on two variables, are discussed. In the result, the separation of the four reactance sections are discussed. These four sections correspond to A (or B), Richards, Brune and Hazony-Youla sections for one-variable case.

Publication
IEICE TRANSACTIONS on transactions Vol.E61-E No.6 pp.433-440
Publication Date
1978/06/25
Publicized
Online ISSN
DOI
Type of Manuscript
PAPER
Category
Circuit Theory

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