## Computer Synthesis of a Class of Impedance Matrices |

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### Contents

SYNTHESIS OF PLANAR NPORT NETWORKS | 14 |

SYNTHESIS OF PLANAR OR NONPLANAR | 63 |

Chapter Page | 95 |

2 other sections not shown

### Common terms and phrases

2-graph algorithm basis circuits circuit labels class of graphs coded graph column combinations of pairs complement computer programming conclusion follows connected graph contain no common cut-set circuit chords cut-set windows Definition element labeled elements in common elements of G end branch f-circuit matrix f-circuits based G be coded G contains G is non-separable G of nullity Given a graph graph G graph of nullity graph of Theorem IF(L impedance matrix incidence matrix independent circuits integers Kuratowski subgraphs Lemma Let G maximum sign-set necessary and sufficient non-separable graph non-star cut-set nullity n number of elements number of vertices one-port planar graph planar or non-planar Proof Necessity Proof Sufficiency Property resistance matrix resistors self-loop sequences corresponding set of f-circuits sign matrix star cut-set star of G subset sufficient conditions symmetric matrix synthesis technique synthesis theorems TP'T tree of G vertex vg vertices of degree w-sequence windows of G