Inverse Problems

Publisher
Institute of Physics, London and Bristol
 
 
ZDB-ID
 

1-77 of 77
 
Check/Uncheck all
  • 2024 Journal Article
    ​ ​Quantitative passive imaging by iterative holography: the example of helioseismic holography​
    Müller, B.; Hohage, T.; Fournier, D. & Gizon, L.​ (2024) 
    Inverse Problems40(4) art. 045016​.​ DOI: https://doi.org/10.1088/1361-6420/ad2b9a 
    Details  DOI 
  • 2023 Journal Article
    ​ ​Adaptive minimax optimality in statistical inverse problems via SOLIT—Sharp Optimal Lepskiĭ-Inspired Tuning​
    Li, H.   & Werner, F. ​ (2023) 
    Inverse Problems40(2) art. 025005​.​ DOI: https://doi.org/10.1088/1361-6420/ad12e0 
    Details  DOI 
  • 2022 Journal Article | Research Paper | 
    ​ ​Parameter identification for elliptic boundary value problems: an abstract framework and applications​
    Hoffmann, H.; Wald, A.   & Nguyen, T. T. N.​ (2022) 
    Inverse Problems38(7).​ DOI: https://doi.org/10.1088/1361-6420/ac6d02 
    Details  DOI 
  • 2022 Journal Article | Research Paper | 
    ​ ​Regularization of ill-posed problems involving constant-coefficient pseudo-differential operators​
    Karimi, M. ​ (2022) 
    Inverse Problems38(5).​ DOI: https://doi.org/10.1088/1361-6420/ac5ac8 
    Details  DOI 
  • 2021 Journal Article
    ​ ​Variational regularization theory based on image space approximation rates​
    Miller, P.​ (2021) 
    Inverse Problems37(6) pp. 065003​.​ DOI: https://doi.org/10.1088/1361-6420/abf5bb 
    Details  DOI 
  • 2021 Journal Article | Research Paper | 
    ​ ​Projection methods for high numerical aperture phase retrieval​
    Hieu Thao, N.; Soloviev, O.; Luke, R.   & Verhaegen, M.​ (2021) 
    Inverse Problems37(12) pp. 125005​.​ DOI: https://doi.org/10.1088/1361-6420/ac3322 
    Details  DOI 
  • 2020 Journal Article
    ​ ​Density matrix reconstructions in ultrafast transmission electron microscopy: uniqueness, stability, and convergence rates​
    Shi, C.; Ropers, C.   & Hohage, T. ​ (2020) 
    Inverse Problems36(2) art. 025005​.​ DOI: https://doi.org/10.1088/1361-6420/ab539a 
    Details  DOI 
  • 2020 Journal Article | Research Paper
    ​ ​Global uniqueness in a passive inverse problem of helioseismology​
    Agaltsov, A. D.; Hohage, T.   & Novikov, R. G.​ (2020) 
    Inverse Problems36(5) art. 055004​.​ DOI: https://doi.org/10.1088/1361-6420/ab77d9 
    Details  DOI 
  • 2020 Journal Article | Research Paper
    ​ ​Uniqueness of an inverse source problem in experimental aeroacoustics​
    Hohage, T. ; Raumer, H.-G.   & Spehr, C.​ (2020) 
    Inverse Problems36(7) art. 075012​.​ DOI: https://doi.org/10.1088/1361-6420/ab8484 
    Details  DOI 
  • 2020 Journal Article
    ​ ​On the local Lipschitz stability of Bayesian inverse problems​
    Sprungk, B.​ (2020) 
    Inverse Problems36(5) pp. 055015​.​ DOI: https://doi.org/10.1088/1361-6420/ab6f43 
    Details  DOI 
  • 2020 Journal Article
    ​ ​Determining two coefficients in diffuse optical tomography with incomplete and noisy Cauchy data​
    Tam Quyen, T. N.​ (2020) 
    Inverse Problems36(9) pp. 095011​.​ DOI: https://doi.org/10.1088/1361-6420/aba5f0 
    Details  DOI 
  • 2020 Journal Article | Research Paper
    ​ ​Inverse Problems with inexact forward operator: Iterative regularization and application in dynamic imaging​
    Blanke, S.; Hahn, B. & Wald, A. ​ (2020) 
    Inverse Problems,.​ DOI: https://doi.org/10.1088/1361-6420/abb5e1 
    Details  DOI 
  • 2020 Journal Article | Research Paper | 
    ​ ​NETT: solving inverse problems with deep neural networks​
    Li, H. ; Schwab, J.; Antholzer, S. & Haltmeier, M.​ (2020) 
    Inverse Problems36(6) pp. 065005​.​ DOI: https://doi.org/10.1088/1361-6420/ab6d57 
    Details  DOI 
  • 2019 Journal Article | Research Paper
    ​ ​Elastic energy regularization for inverse obstacle scattering problems​
    Eckhardt, J.; Hiptmair, R.; Hohage, T. ; Schumacher, H. & Wardetzky, M. ​ (2019) 
    Inverse Problems35(10) art. 104009​.​ DOI: https://doi.org/10.1088/1361-6420/ab3034 
    Details  DOI 
  • 2019 Journal Article | Research Paper
    ​ ​Inverse wave propagation problems without phase information​
    Hohage, T.   & Novikov, R. G.​ (2019) 
    Inverse Problems35(7) art. 070301​.​ DOI: https://doi.org/10.1088/1361-6420/ab1aaf 
    Details  DOI 
  • 2019 Journal Article
    ​ ​Finite element approximation of source term identification with TV-regularization​
    Hinze, M. & Quyen, T. N. T.​ (2019) 
    Inverse Problems35(12) pp. 124004​.​ DOI: https://doi.org/10.1088/1361-6420/ab3478 
    Details  DOI 
  • 2019 Journal Article
    ​ ​A reaction coefficient identification problem for fractional diffusion​
    Otárola, E. & Quyen, T. N. T.​ (2019) 
    Inverse Problems35(4) pp. 045010​.​ DOI: https://doi.org/10.1088/1361-6420/ab0127 
    Details  DOI 
  • 2019 Journal Article
    ​ ​Convergence analysis of (statistical) inverse problems under conditional stability estimates​
    Werner, F.   & Hofmann, B.​ (2019) 
    Inverse Problems36(1) pp. 015004​.​ DOI: https://doi.org/10.1088/1361-6420/ab4cd7 
    Details  DOI 
  • 2019 Journal Article | Research Paper
    ​ ​Optimal convergence rates for sparsity promoting wavelet-regularization in Besov spaces​
    Hohage, T.   & Miller, P.​ (2019) 
    Inverse Problems35(6) art. 065005​.​ DOI: https://doi.org/10.1088/1361-6420/ab0b15 
    Details  DOI 
  • 2019 Journal Article | Research Paper
    ​ ​An iterative approach to monochromatic phaseless inverse scattering​
    Agaltsov, A. D.; Hohage, T.   & Novikov, R. G.​ (2019) 
    Inverse Problems35(2) art. 024001​.​ DOI: https://doi.org/10.1088/1361-6420/aaf097 
    Details  DOI 
  • 2018 Journal Article | Research Paper
    ​ ​Automatic alignment for three-dimensional tomographic reconstruction​
    van Leeuwen, T.; Maretzke, S. & Batenburg, K J.​ (2018) 
    Inverse Problems34(2) art. 024004​.​ DOI: https://doi.org/10.1088/1361-6420/aaa0f8 
    Details  DOI 
  • 2018 Journal Article | Research Paper
    ​ ​Cryogenic electron tomography reconstructions from phaseless data​
    Zickert, G. & Maretzke, S.​ (2018) 
    Inverse Problems34(12) art. 124001​.​ DOI: https://doi.org/10.1088/1361-6420/aade22 
    Details  DOI 
  • 2018 Journal Article | Research Paper
    ​ ​Locality estimates for Fresnel-wave-propagation and stability of x-ray phase contrast imaging with finite detectors​
    Maretzke, S.​ (2018) 
    Inverse Problems34(12) art. 124004​.​ DOI: https://doi.org/10.1088/1361-6420/aae78f 
    Details  DOI 
  • 2018 Journal Article
    ​ ​Nonlocal impedance conditions in direct and inverse obstacle scattering​
    Kress, R. ​ (2018) 
    Inverse Problems35(2) pp. 024002​.​ DOI: https://doi.org/10.1088/1361-6420/aaf14e 
    Details  DOI 
  • 2018 Journal Article | Research Paper
    ​ ​A fast subspace optimization method for nonlinear inverse problems in Banach spaces with an application in parameter identification​
    Wald, A. ​ (2018) 
    Inverse Problems34(8) art. 085008​.​ DOI: https://doi.org/10.1088/1361-6420/aac8f3 
    Details  DOI 
  • 2017 Journal Article
    ​ ​Seismic data interpolation and denoising by learning a tensor tight frame​
    Liu, L. ; Plonka, G.   & Ma, J.​ (2017) 
    Inverse Problems33(10) pp. 105011​.​ DOI: https://doi.org/10.1088/1361-6420/aa7773 
    Details  DOI 
  • 2016 Journal Article
    ​ ​Pinsker estimators for local helioseismology: inversion of travel times for mass-conserving flows​
    Fournier, D. ; Gizon, L. ; Holzke, M. & Hohage, T. ​ (2016) 
    Inverse Problems32(10) pp. 1​-27​.​ DOI: https://doi.org/10.1088/0266-5611/32/10/105002 
    Details  DOI 
  • 2016 Journal Article
    ​ ​Inverse Problems with Poisson Data: statistical regularization theory, applications and algorithms​
    Hohage, T.   & Werner, F. ​ (2016) 
    Inverse Problems32.​ DOI: https://doi.org/10.1088/0266-5611/32/9/093001 
    Details  DOI 
  • 2015 Journal Article
    ​ ​Verification of a variational source condition for acoustic inverse medium scattering problems​
    Hohage, T.   & Weidling, F. ​ (2015) 
    Inverse Problems31(7) art. 075006​.​ DOI: https://doi.org/10.1088/0266-5611/31/7/075006 
    Details  DOI 
  • 2015 Journal Article
    ​ ​A uniqueness result for propagation-based phase contrast imaging from a single measurement​
    Maretzke, S. ​ (2015) 
    Inverse Problems31(6) art. 065003​.​ DOI: https://doi.org/10.1088/0266-5611/31/6/065003 
    Details  DOI  WoS 
  • 2015 Journal Article | Research Paper
    ​ ​Parallel magnetic resonance imaging as approximation in a reproducing kernel Hilbert space​
    Athalye, V.; Lustig, M. & Uecker, M. ​ (2015) 
    Inverse Problems31(4) art. 045008​.​ DOI: https://doi.org/10.1088/0266-5611/31/4/045008 
    Details  DOI  PMID  PMC  WoS 
  • 2014 Journal Article
    ​ ​Phase retrieval for Fresnel measurements using a shearlet sparsity constraint​
    Loock, S. & Plonka-Hoch, G. ​ (2014) 
    Inverse Problems30(5) art. 055005​.​ DOI: https://doi.org/10.1088/0266-5611/30/5/055005 
    Details  DOI 
  • 2014 Journal Article
    ​ ​Simultaneous reconstruction of shape and generalized impedance functions in electrostatic imaging​
    Cakoni, F.; Hu, Y. & Kress, R. ​ (2014) 
    Inverse Problems30(10) art. 105009​.​ DOI: https://doi.org/10.1088/0266-5611/30/10/105009 
    Details  DOI  WoS 
  • 2014 Journal Article
    ​ ​On parameter identification in stochastic differential equations by penalized maximum likelihood​
    Dunker, F. & Hohage, T. ​ (2014) 
    Inverse Problems30(9) pp. 1​-20​.​ DOI: https://doi.org/10.1088/0266-5611/30/9/095001 
    Details  DOI 
  • 2013 Journal Article
    ​ ​A generalized Prony method for reconstruction of sparse sums of eigenfunctions of linear operators​
    Peter, T. & Plonka-Hoch, G. ​ (2013) 
    Inverse Problems29(2) art. 025001​.​ DOI: https://doi.org/10.1088/0266-5611/29/2/025001 
    Details  DOI 
  • 2013 Journal Article
    ​ ​A Newton method for a simultaneous reconstruction of an interface and a buried obstacle from far-field data​
    Zhang, H.   & Zhang, B.​ (2013) 
    Inverse Problems29(4) art. 045009​.​ DOI: https://doi.org/10.1088/0266-5611/29/4/045009 
    Details  DOI 
  • 2013 Journal Article
    ​ ​Integral equation methods for the inverse obstacle problem with generalized impedance boundary condition​
    Cakoni, F. & Kress, R. ​ (2013) 
    Inverse Problems29(1) art. 015005​.​ DOI: https://doi.org/10.1088/0266-5611/29/1/015005 
    Details  DOI  WoS 
  • 2013 Journal Article
    ​ ​Reconstruction of extended sources for the Helmholtz equation​
    Kreß, R.   & Rundell, W.​ (2013) 
    Inverse Problems29(3) art. 035005​.​ DOI: https://doi.org/10.1088/0266-5611/29/3/035005 
    Details  DOI  WoS 
  • 2012 Journal Article
    ​ ​Convergence rates in expectation for Tikhonov-type regularization of Inverse Problems with Poisson data​
    Werner, F. & Hohage, T. ​ (2012) 
    Inverse Problems28(10).​ DOI: https://doi.org/10.1088/0266-5611/28/10/104004 
    Details  DOI 
  • 2012 Journal Article
    ​ ​The iteratively regularized Gauss-Newton method with convex constraints and applications in 4Pi microscopy​
    Stück, R.; Burger, M. & Hohage, T. ​ (2012) 
    Inverse Problems28.​ DOI: https://doi.org/10.1088/0266-5611/28/1/015012 
    Details  DOI 
  • 2012 Journal Article | Research Paper
    ​ ​Shape-constrained regularization by statistical multiresolution for inverse problems: asymptotic analysis​
    Frick, K.; Marnitz, P. & Munk, A. ​ (2012) 
    Inverse Problems28(6) art. 065006​.​ DOI: https://doi.org/10.1088/0266-5611/28/6/065006 
    Details  DOI  WoS 
  • 2012 Journal Article
    ​ ​Regularization of linear ill-posed problems by the augmented Lagrangian method and variational inequalities​
    Frick, K. & Grasmair, M.​ (2012) 
    Inverse Problems28(10) art. 104005​.​ DOI: https://doi.org/10.1088/0266-5611/28/10/104005 
    Details  DOI  WoS 
  • 2010 Journal Article
    ​ ​Integral equations for shape and impedance reconstruction in corrosion detection​
    Cakoni, F.; Kress, R.   & Schuft, C.​ (2010) 
    Inverse Problems26(9) art. 095012​.​ DOI: https://doi.org/10.1088/0266-5611/26/9/095012 
    Details  DOI  WoS 
  • 2010 Journal Article
    ​ ​Acceleration techniques for regularized Newton methods applied to electromagnetic inverse medium scattering problems​
    Hohage, T.   & Langer, S.​ (2010) 
    Inverse Problems26(7) pp. 1​-15​.​ DOI: https://doi.org/10.1088/0266-5611/26/7/074011 
    Details  DOI 
  • 2010 Journal Article
    ​ ​Conformal mapping and impedance tomography​
    Haddar, H. & Kress, R. ​ (2010) 
    Inverse Problems26(7) art. 074002​.​ DOI: https://doi.org/10.1088/0266-5611/26/7/074002 
    Details  DOI  WoS 
  • 2010 Journal Article
    ​ ​Three-dimensional acoustic scattering by complex obstacles: the accuracy issue​
    Ben Hassen, M. F.; Ivanyshyn, O. & Sini, M.​ (2010) 
    Inverse Problems26(10) art. 105008​.​ DOI: https://doi.org/10.1088/0266-5611/26/10/105008 
    Details  DOI  WoS 
  • 2009 Journal Article | 
    ​ ​Iterative and range test methods for an inverse source problem for acoustic waves​
    Alves, C.; Kress, R.   & Serranho, P.​ (2009) 
    Inverse Problems25(5) art. 055005​.​ DOI: https://doi.org/10.1088/0266-5611/25/5/055005 
    Details  DOI  WoS 
  • 2008 Journal Article
    ​ ​Inverse electromagnetic scattering in a two-layered medium with an application to mine detection​
    Delbary, F.; Erhard, K.; Kress, R. ; Potthast, R. & Schulz, J.​ (2008) 
    Inverse Problems24(1) art. 015002​.​ DOI: https://doi.org/10.1088/0266-5611/24/1/015002 
    Details  DOI  WoS 
  • 2008 Journal Article
    ​ ​Data-driven efficient score tests for deconvolution hypotheses​
    Langovoy, M. A.​ (2008) 
    Inverse Problems24(2) art. 025028​.​ DOI: https://doi.org/10.1088/0266-5611/24/2/025028 
    Details  DOI  WoS 
  • 2007 Journal Article
    ​ ​Some considerations concerning regularization and parameter choice algorithms​
    Bauer, F.​ (2007) 
    Inverse Problems23(2) pp. 837​-858​.​ DOI: https://doi.org/10.1088/0266-5611/23/2/021 
    Details  DOI  WoS 
  • 2007 Journal Article
    ​ ​Nonlinear integral equations for the inverse electrical impedance problem​
    Eckel, H. & Kress, R. ​ (2007) 
    Inverse Problems23(2) pp. 475​-491​.​ DOI: https://doi.org/10.1088/0266-5611/23/2/002 
    Details  DOI  WoS 
  • 2007 Journal Article
    ​ ​Optimal regularization with two interdependent regularization parameters​
    Bauer, F. & Ivanyshyn, O.​ (2007) 
    Inverse Problems23(1) pp. 331​-342​.​ DOI: https://doi.org/10.1088/0266-5611/23/1/018 
    Details  DOI  WoS 
  • 2007 Journal Article
    ​ ​Detecting corrosion using thermal measurements​
    Hohage, T. ; Rapun, M.-L. & Sayas, F.-J.​ (2007) 
    Inverse Problems23(1) pp. 53​-72​.​ DOI: https://doi.org/10.1088/0266-5611/23/1/003 
    Details  DOI 
  • 2006 Journal Article
    ​ ​Iterative reconstruction of dielectric rough surface profiles at fixed frequency​
    Akduman, I.; Kress, R.   & Yapar, A.​ (2006) 
    Inverse Problems22(3) pp. 939​-954​.​ DOI: https://doi.org/10.1088/0266-5611/22/3/013 
    Details  DOI  WoS 
  • 2006 Journal Article
    ​ ​A hybrid method for inverse scattering for shape and impedance​
    Serranho, P.​ (2006) 
    Inverse Problems22(2) pp. 663​-680​.​ DOI: https://doi.org/10.1088/0266-5611/22/2/017 
    Details  DOI  WoS 
  • 2006 Journal Article
    ​ ​The point-source method for 3D reconstructions for the Helmholtz and Maxwell equations​
    Ben Hassen, M. F.; Erhard, K. & Potthast, R.​ (2006) 
    Inverse Problems22(1) pp. 331​-353​.​ DOI: https://doi.org/10.1088/0266-5611/22/1/018 
    Details  DOI  WoS 
  • 2006 Review
    ​ ​A survey on sampling and probe methods for inverse problems​
    Potthast, R.​ (2006)
    Inverse Problems, 22​(2) pp. R1​-R47​.​
    Iop Publishing Ltd. DOI: https://doi.org/10.1088/0266-5611/22/2/R01 
    Details  DOI  WoS 
  • 2006 Review
    ​ ​Using fundamental solutions in inverse scattering​
    Colton, D.& Kress, R. ​ (2006)
    Inverse Problems, 22​(3) pp. R49​-R66​.​
    Iop Publishing Ltd. DOI: https://doi.org/10.1088/0266-5611/22/3/R01 
    Details  DOI  WoS 
  • 2005 Journal Article
    ​ ​A hybrid method for two-dimensional crack reconstruction​
    Kress, R.   & Serranho, P.​ (2005) 
    Inverse Problems21(2) pp. 773​-784​.​ DOI: https://doi.org/10.1088/0266-5611/21/2/020 
    Details  DOI  WoS 
  • 2005 Journal Article
    ​ ​A Lepskij-type stopping rule for regularized Newton methods​
    Bauer, F.   & Hohage, T. ​ (2005) 
    Inverse Problems21(6) pp. 1975​-1991​.​ DOI: https://doi.org/10.1088/0266-5611/21/6/011 
    Details  DOI 
  • 2005 Journal Article
    ​ ​Recovery of pointwise sources or small inclusions in 2D domains and rational approximation​
    Baratchart, L.; Ben Abda, A.; Ben Hassen, F. & Leblond, J.​ (2005) 
    Inverse Problems21(1) pp. 51​-74​.​ DOI: https://doi.org/10.1088/0266-5611/21/1/005 
    Details  DOI  WoS 
  • 2005 Journal Article
    ​ ​Conformal mappings and inverse houndary value problems​
    Haddar, H. & Kress, R. ​ (2005) 
    Inverse Problems21(3) pp. 935​-953​.​ DOI: https://doi.org/10.1088/0266-5611/21/3/009 
    Details  DOI  WoS 
  • 2005 Journal Article
    ​ ​On uniqueness and non-uniqueness for current reconstruction from magnetic fields​
    Hauer, K. H.; Kuhn, L. & Potthast, R.​ (2005) 
    Inverse Problems21(3) pp. 955​-967​.​ DOI: https://doi.org/10.1088/0266-5611/21/3/010 
    Details  DOI  WoS 
  • 2005 Journal Article
    ​ ​Nonlinear integral equations and the iterative solution for an inverse boundary value problem​
    Kress, R.   & Rundell, W.​ (2005) 
    Inverse Problems21(4) pp. 1207​-1223​.​ DOI: https://doi.org/10.1088/0266-5611/21/4/002 
    Details  DOI  WoS 
  • 2004 Journal Article
    ​ ​Consistency and rates of convergence of nonlinear Tikhonov regularization with random noise​
    Bissantz, N.; Hohage, T.   & Munk, A. ​ (2004) 
    Inverse Problems20(6) pp. 1773​-1789​.​ DOI: https://doi.org/10.1088/0266-5611/20/6/005 
    Details  DOI  WoS 
  • 2004 Journal Article
    ​ ​Identification of anisotropic anomalous region in inverse problems​
    Kwon, K.​ (2004) 
    Inverse Problems20(4) art. PII S0266-5611(04)71918-8​.​ DOI: https://doi.org/10.1088/0266-5611/20/4/008 
    Details  DOI  WoS 
  • 2004 Journal Article
    ​ ​Relaxed averaged alternating reflections for diffraction imaging​
    Luke, R. ​ (2004) 
    Inverse Problems21(1) pp. 37​-50​.​ DOI: https://doi.org/10.1088/0266-5611/21/1/004 
    Details  DOI 
  • 2003 Journal Article
    ​ ​A 'range test' for determining scatterers with unknown physical properties​
    Potthast, R.; Sylvester, J. & Kusiak, S.​ (2003) 
    Inverse Problems19(3) art. PII S0266-5611(03)55512-5​.​ DOI: https://doi.org/10.1088/0266-5611/19/3/304 
    Details  DOI  WoS 
  • 2003 Journal Article
    ​ ​Newton's method for inverse obstacle scattering meets the method of least squares​
    Kress, R. ​ (2003) 
    Inverse Problems19(6) art. PII S0266-5611(03)6201-7​.​ DOI: https://doi.org/10.1088/0266-5611/19/6/056 
    Details  DOI  WoS 
  • 2003 Journal Article
    ​ ​The point source method for reconstructing an inclusion from boundary measurements in electrical impedance tomography and acoustic scattering​
    Erhard, K. & Potthast, R.​ (2003) 
    Inverse Problems19(5) art. PII S0266-5611(03)63032-7​.​ DOI: https://doi.org/10.1088/0266-5611/19/5/308 
    Details  DOI  WoS 
  • 2002 Journal Article
    ​ ​Electrostatic imaging via conformal mapping​
    Akduman, I. & Kress, R. ​ (2002) 
    Inverse Problems18(6) art. PII S0266-5611(02)37141-7​.​ DOI: https://doi.org/10.1088/0266-5611/18/6/315 
    Details  DOI  WoS 
  • 2002 Journal Article
    ​ ​Reconstruction of a current distribution from its magnetic field​
    Kress, R. ; Kuhn, L. & Potthast, R.​ (2002) 
    Inverse Problems18(4) art. PII S0266-5611(02)31095-5​.​ DOI: https://doi.org/10.1088/0266-5611/18/4/312 
    Details  DOI  WoS 
  • 2001 Conference Paper
    ​ ​Inverse scattering for shape and impedance​
    Kress, R.   & Rundell, W.​ (2001)
    Inverse Problems17(4) pp. 1075​-1085. ​Conference RCP264: Inverse Problems and Nonlinearity​, MONTPELLIER, FRANCE.
    Bristol​: Iop Publishing. DOI: https://doi.org/10.1088/0266-5611/17/4/334 
    Details  DOI  WoS 
  • 2001 Journal Article
    ​ ​On the numerical solution of a three-dimensional inverse medium scattering problem​
    Hohage, T. ​ (2001) 
    Inverse Problems17 pp. 1743​-1763​.​
    Details 
  • 2000 Journal Article
    ​ ​Inverse scattering for a locally perturbed half-plane​
    Kress, R.   & Tran, T.​ (2000) 
    Inverse Problems16(5) pp. 1541​-1559​.​ DOI: https://doi.org/10.1088/0266-5611/16/5/323 
    Details  DOI  WoS 
  • 1998 Journal Article
    ​ ​A Newton-type method for a transmission problem in inverse scattering​
    Hohage, T.   & Schormann, C.​ (1998) 
    Inverse Problems14 pp. 1207​-1227​.​
    Details 
  • 1997 Journal Article
    ​ ​Logarithmic Convergence Rates of the iteratively regularized Gauss-Newton method for an inverse potential and an inverse scattering problem​
    Hohage, T. ​ (1997) 
    Inverse Problems13 pp. 1279​-1299​.​
    Details 

Type

Subtype

Date issued

Publication Affiliation

Fulltext

Options

Citation Style

Sort

Issue Date
Title

Embed

JavaScript
Link

Export

Activate Export Mode
Deactivate Export Mode

Select some or all items (max. 800 for CSV/Excel) from the publications list, then choose an export format below.