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Sherina, E.; Krainz, L.; Hubmer, S.; Drexler, W.; Scherzer, O. (2020) Displacement field estimation from OCT images utilizing speckle information with applications in quantitative elastography. Inverse Problems, Bd. 36 (12), S. 124003.
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Hubmer, Simon; Ramlau, Ronny (2020) A frame decomposition of the atmospheric tomography operator. Inverse Probl., Bd. 36 (9), S. ARTN 094001.
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Hinterer, F.; Hubmer, S.; Ramlau, R. (2020) A note on the minimization of a Tikhonov functional with l 1-penalty. Inverse Problems, Bd. 36 (7), S. 074001.
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Hubmer, Simon; Knudsen, Kim; Li, Changyou; Sherina, Ekaterina (2019) Limited-angle acousto-electrical tomography. Inverse Problems in Science and Engineering, Bd. 27 (9), S. 1298--1317.
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Hubmer, Simon; Ramlau, Ronny (2018) Nesterov's accelerated gradient method for nonlinear ill-posed problems with a locally convex residual functional. Inverse Probl., Bd. 34 (9), S. ARTN 095003.
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Hubmer, Simon; Sherina, Ekaterina; Neubauer, Andreas; Scherzer, Otmar (2018) Lamé Parameter Estimation from Static Displacement Field Measurements in the Framework of Nonlinear Inverse Problems. SIAM J. Imaging Sci., Bd. 11 (2), S. 1268-1293.
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S. Hubmer, A. Neubauer, R. Ramlau, H. U. Voss (2018) On the Parameter Estimation Problem of Magnetic Resonance Advection Imaging. Journal of Inverse Problems and Imaging, Bd. 12 (1), S. 175-204.
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Hubmer, Simon; Ramlau, Ronny (2017) Convergence analysis of a two-point gradient method for nonlinear ill-posed problems. Inverse Probl., Bd. 33 (9), S. ARTN 095004.