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Retraction of: Convergence of a series associated with the convexification method for coefficient inverse problems
Rücknahme von:
https://doi.org/10.1515/jiip-2020-0042
Veröffentlicht/Copyright:
27. November 2020
Retraction of:
M. V. Klibanov and D.-L. Nguyen, Convergence of a series associated with the convexification method for coefficient inverse problems, J. Inverse Ill-Posed Probl. (2020), Ahead of Print, https://doi.org/10.1515/jiip-2020-0042.
By this notice, the Editor and the Publisher of Journal of Inverse and Ill-posed Problems retract from publication the article at author’s request. This retraction is considered to be due to an uncorrectable mistake found in the paper by the authors. We ask the readership to accept our sincere apologies.
Published Online: 2020-11-27
Published in Print: 2021-02-01
© 2020 Walter de Gruyter GmbH, Berlin/Boston
Artikel in diesem Heft
- Frontmatter
- The fluid-solid interaction scattering problem with unknown buried objects
- Ambarzumyan-type theorem for the impulsive Sturm–Liouville operator
- Error estimates for the iteratively regularized Newton–Landweber method in Banach spaces under approximate source conditions
- The Sommerfeld problem and inverse problem for the Helmholtz equation
- Geo-information system of tuberculosis spread based on inversion and prediction
- Simultaneously identifying the thermal conductivity and radiative coefficient in heat equation from Dirichlet and Neumann boundary measured outputs
- Inverse problems for stochastic parabolic equations with additive noise
- Parametric PSF estimation based on recursive SURE for sparse deconvolution
- The methods of dynamical reconstruction of an input in a system of ordinary differential equations
- Retraction of: Convergence of a series associated with the convexification method for coefficient inverse problems
Artikel in diesem Heft
- Frontmatter
- The fluid-solid interaction scattering problem with unknown buried objects
- Ambarzumyan-type theorem for the impulsive Sturm–Liouville operator
- Error estimates for the iteratively regularized Newton–Landweber method in Banach spaces under approximate source conditions
- The Sommerfeld problem and inverse problem for the Helmholtz equation
- Geo-information system of tuberculosis spread based on inversion and prediction
- Simultaneously identifying the thermal conductivity and radiative coefficient in heat equation from Dirichlet and Neumann boundary measured outputs
- Inverse problems for stochastic parabolic equations with additive noise
- Parametric PSF estimation based on recursive SURE for sparse deconvolution
- The methods of dynamical reconstruction of an input in a system of ordinary differential equations
- Retraction of: Convergence of a series associated with the convexification method for coefficient inverse problems