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  4. Flemming, Jens [Author] ; Hofmann, Bernd [Other]; Lorenz, Dirk [Other]; Scherzer, Otmar [Other]

    Quadratic Inverse Problems and Sparsity Promoting Regularization : Two subjects, some links between them, and an application in laser optics

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    Chemnitz: Universitätsbibliothek Chemnitz, 2018

  5. Söhl, Jakob [Author] ; Reiß, Markus [Degree supervisor]; Spokoiny, Vladimir [Degree supervisor]; Nickl, Richard [Degree supervisor]

    Central limit theorems and confidence sets in the calibration of Lévy models and in deconvolution

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    Berlin: Humboldt Universität zu Berlin, Mathematisch-Naturwissenschaftliche Fakultät II, 2013

  6. Söhl, Jakob [Author] ; Reiß, Markus [Contributor]; Spokoiny, Vladimir [Contributor]; Nickl, Richard [Contributor]

    Central limit theorems and confidence sets in the calibration of Lévy models and in deconvolution

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    Humboldt-Universität zu Berlin, Mathematisch-Naturwissenschaftliche Fakultät II, 2013-05-03

  7. Reiß, Markus [Author] ; Picard, Dominique [Contributor]; Scheutzow, Michael [Contributor]; Küchler, Uwe [Contributor]

    Nonparametric estimation for stochastic delay differential equations

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    Humboldt-Universität zu Berlin, Mathematisch-Naturwissenschaftliche Fakultät II, 2002-02-13

  8. Zhariy, Mariya [Author] ; Teschke, Gerd [Contributor]; Maass, Peter [Contributor]

    Adaptive Frame Based Regularization Methods for Linear Ill-Posed Inverse Problems. ; Adaptive Framebasierte Regularisierungsmethoden für Lineare Schlechtgestellte Inverse Probleme

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    Universität Bremen; Fachbereich 03: Mathematik/Informatik (FB 03), 2009-01-12

  9. Klann, Esther [Author] ; Maaß, Peter [Contributor]; Ramlau, Ronny [Contributor]

    Regularization of Linear Ill-posed Problems in Two Steps: Combination of Data Smoothing and Reconstruction Methods ; Regularisierung von linearen schlechtgestellten Problemen in zwei Schritten: Kombination von Datenglättungs- und Rekonstruktionsverfahren

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    Universität Bremen; Fachbereich 03: Mathematik/Informatik (FB 03), 2006-01-11