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The largest eigenvalue, λ1, is also called the principal eigenvalue (spectral radius) of the graph.
The largest eigenvalue of the matrix is known as its spectral radius.
While the Laplacian spectral radius was of limited use, spectral radius and algebraic complexity provide significant, independent information.
In this case, the optimal value equals the spectral radius of the operator.
Some bounding values of the spectral radius are also given.
The iteration converges if and only if the spectral radius of B is less than 1.
Among all connected graphs on n nodes the path Pn has minimal spectral radius.
We also give the weighted double star that achieves the maximal spectral radius.
Five SFS were identified, the sum of whose spectral radius values is 6.35.
Can the spectral radius of the internal weights matrix be wider?
The Littlefield site, by contrast, has a spectral radius greater than Λ.
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