The Hausdorff dimension of spectral measure for the graph Laplacian is shown exactly in terms of an intermittency function. The intermittency function can be estimated by using one-dimensional discrete Schrodinger operator method. (c) 2022 Elsevier Inc. All rights reserved.
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Univ Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, FranceUniv Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, France
Humbert, Pierre
Le Bars, Batiste
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Univ Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, FranceUniv Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, France
Le Bars, Batiste
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Oudre, Laurent
Kalogeratos, Argyris
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Univ Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, FranceUniv Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, France
Kalogeratos, Argyris
Vayatis, Nicolas
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Univ Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, FranceUniv Paris Saclay, Ctr Borelli, ENS Paris Saclay, CNRS, F-94235 Cachan, France