The number of spanning trees in a class of directed circulant graphs with generators depending linearly on the number of vertices βn, and in the n-th and (n − 1)-th power graphs of the βn-cycle are evaluated as a product of β/2 − 1 terms.
The number of spanning trees in a class of directed circulant graphs with generators depending linearly on the number of vertices βn, and in the n-th and (n − 1)-th power graphs of the βn-cycle are evaluated as a product of β/2 − 1 terms.
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