On the Regularity of the Hausdorff Distance Between Spectra of Perturbed Magnetic Hamiltonians

  • Cornean H
  • Purice R
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Abstract

We study the regularity properties of the Hausdorff distance between spectra of continuous Harper-like operators. As a special case we obtain H\"{o}lder continuity of this Hausdorff distance with respect to the intensity of the magnetic field for a large class of magnetic elliptic (pseudo)differential operators with long range magnetic fields.

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Cornean, H. D., & Purice, R. (2012). On the Regularity of the Hausdorff Distance Between Spectra of Perturbed Magnetic Hamiltonians. In Spectral Analysis of Quantum Hamiltonians (pp. 55–66). Springer Basel. https://doi.org/10.1007/978-3-0348-0414-1_4

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