Abstract
The node determinant\Sigma A_{k} \Lambda^{k}of anLCRnetwork is given by the sum of the products of the element admittances of all the trees of the network. Some graph theoretical properties of the coefficients\{A_{k}\}are investigated where eachA_{k}is represented as a function of the element values. The main results include the theorem that any three successive coefficientsA_{k}, A_{k+1}, andA_{k+2}completely determine the network.

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