„Ill-posed problems“

Suchergebnisse

1.000+ Treffer

• L 1 ‐regularisation for ill‐posed problems in variational data assimilation
  1078780900 ; Nichols, Nancy K. ; Budd, Chris J.
• Convex optimization with inexact gradients in Hilbert space and applications to elliptic inverse problems
  Matyukhin, Vladislav ; Kabanikhin, Sergey ; Shishlenin, Maxim ; Novikov, Nikita ; Vasin, Artem ; Gasnikov, Alexander 2021 Berlin : Weierstraß-Institut für Angewandte Analysis und Stochastik
• Gorenflo, R./Hoffmann, K.‐H., Applied Nonlinear Functionalanalysis. Variational Methods and Ill‐Posed Problems. Frankfurt‐Bern, Verlag Peter Lang 1983. 330 S., ISBN 3‐8204‐7297‐5 (Methoden und Verfahren der mathematischen Physik 25)
  Schmidt, J. W.
• Hofmann, B., Regularization for Applied Inverse and Ill‐Posed Problems. Leipzig, B. G. Teubner 1986. 196 S., 3 Abb., M 19,—. ISBN 3‐322‐00341‐8 (Teubner‐Texte zur Mathematik 85)
  Groetsch, C. W.
• Parameter Choice Rules for Discrete Ill-Posed Problems Based on Extrapolation Methods
  Azzarelli, Andrea ; Brezinski, Claude ; Fenu, Caterina ; Redivo Zaglia, Michela ; Rodriguez, Giuseppe
• Beck, J. V.; Blackwell, B.; St. Clair, C. R., jr., Inverse Heat Conduction. Ill‐Posed Problems. New York etc., J. Wiley & Sons 1985. XVII, 308 S., £ 46.00. ISBN 0‐471‐08319‐4
  Heinrich, B. ; Hofmann, B.
• Regularization of ill-posed inverse problems with tolerances and sparsity in the parameter space
  Sfakianaki, Georgia ; Piotrowska, Iwona ; Maaß, Peter 2021 Staats- und Universitätsbibliothek Bremen
• A Landweber-type iteration with non-smooth convex constraints for ill-posed problems with noisy operators
  Gu, Ran ; Dong, Chaofeng ; Wang, Wei
• Convergence analysis of discrete modified Newton scheme for solving ill-posed problems
  Rajan, M. P. ; Pradeep, D.
• NEW BAYESIAN METHODS FOR ILL POSED PROBLEMS
  Gamboa, F.
• Wavelet Galerkin methods for ill-posed problems
  Dicken, Volker ; Maaß, Peter 1995 NLD
• Convergence of generalized cross-validation for an ill-posed integral equation
  Jahn, Tim 2023 Universitäts- und Landesbibliothek Bonn
• Modified iterative Runge-Kutta-type methods for nonlinear ill-posed problems
  Pornsarp Pornsawad ; Böckmann, Christine 2014 Universität Potsdam
• Wavelet-Galerkin methods for ill-posed problems
  Dicken, Volker ; Maaß, Peter 2007 Universität Potsdam
• The impact of a curious type of smoothness conditions on convergence rates in l1-regularization
  Boţ, Radu Ioan ; Hofmann, Bernd 2013 Universitätsbibliothek Chemnitz
• Parameter choice in Banach space regularization under variational inequalities
  Hofmann, Bernd ; Mathé, Peter 2012 Universitätsbibliothek Chemnitz
• Regularizability of ill-posed problems and the modulus of continuity
  Boţ, Radu Ioan ; Hofmann, Bernd ; Mathé, Peter 2011 Universitätsbibliothek Chemnitz
• Conditional stability estimates for ill-posed PDE problems by using interpolation
  Tautenhahn, Ulrich ; Hämarik, Uno ; Hofmann, Bernd ; Shao, Yuanyuan 2011 Universitätsbibliothek Chemnitz
• Optimal rates for Lavrentiev regularization with adjoint source conditions
  Plato, Robert ; Mathé, Peter ; Hofmann, Bernd 2016 Universitätsbibliothek Chemnitz
• Morozov's discrepancy principle for Tikhonov regularization of severely ill-posed problems in finite-dimensional subspaces
  Pereverzev, Sergej V. ; Schock, Eberhard 2000 Technische Universität Kaiserslautern, Fachbereich Mathematik