Search Results - "Ukena, Riko"

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  1. 1

    Spectral Approximation of Generalized Schrödinger Operators via Approximation of Subwords by Gabel, Fabian, Gallaun, Dennis, Grossmann, Julian, Lindner, Marko, Ukena, Riko

    “…We prove criteria, purely based on finite subwords of the potential, for spectral inclusion as well as Hausdorff approximation of pseudospectra or even spectra…”
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    Journal Article
  2. 2

    Half-line compressions and finite sections of discrete Schrödinger operators with integer-valued potentials by Lindner, Marko, Ukena, Riko

    “…We study 1D discrete Schrödinger operators H with integer-valued potential and show that, (i), invertibility (in fact, even just Fredholmness) of H always…”
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    Journal Article
  3. 3

    Half-line compressions and finite sections of discrete Schr\"odinger operators with integer-valued potentials by Lindner, Marko, Ukena, Riko

    Published 08-08-2022
    “…We study 1D discrete Schr\"odinger operators $H$ with integer-valued potential and show that, $(i)$, invertibility (in fact, even just Fredholmness) of $H$…”
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    Journal Article
  4. 4

    Spectral approximation of generalized Schr\"odinger operators via approximation of subwords by Gabel, Fabian, Gallaun, Dennis, Großmann, Julian, Lindner, Marko, Ukena, Riko

    Published 23-09-2022
    “…We demonstrate criteria, purely based on finite subwords of the potential, to guarantee spectral inclusion as well as Hausdorff approximation of pseudospectra…”
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    Journal Article
  5. 5

    Finite Sections of Periodic Schr\"odinger Operators by Gabel, Fabian, Gallaun, Dennis, Großmann, Julian, Lindner, Marko, Ukena, Riko

    Published 18-10-2021
    “…We study discrete Schr\"odinger operators $H$ with periodic potentials as they are typically used to approximate aperiodic Schr\"odinger operators like the…”
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    Journal Article
  6. 6

    Finite section method for aperiodic Schr\"odinger operators by Gabel, Fabian, Gallaun, Dennis, Großmann, Julian, Lindner, Marko, Ukena, Riko

    Published 01-04-2021
    “…We consider 1D discrete Schr\"odinger operators with aperiodic potentials given by a Sturmian word, which is a natural generalisation of the Fibonacci…”
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    Journal Article