124 citations · 548 across the 41 of their papers we have counts for
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math.SP2019★ 10 cited
Spectral gap of the largest eigenvalue of the normalized graph Laplacian
Jürgen Jost, Raffaella Mulas, Florentin Münch
We offer a new method for proving that the maximal eigenvalue of the normalized graph Laplacian of a graph with vertices is at least provided the graph is not…
math.SP2019★ 8 cited
Cheeger-like inequalities for the largest eigenvalue of the graph Laplace Operator
Jürgen Jost, Raffaella Mulas
We define a new Cheeger-like constant for graphs and we use it for proving Cheeger-like inequalities that bound the largest eigenvalue of the normalized Laplace operator.