All Stories

  1. On the clustering of stationary points of Tikhonov’s functional for conditionally well-posed inverse problems

    Article • Journal of Inverse and Ill-Posed Problems, September 2020, De Gruyter

    Mikhail Kokurin

  2. Finite dimensional iteratively regularized Gauss–Newton type methods and application to an inverse problem of the wave tomography with incomplete data range

    Article • Inverse Problems in Science and Engineering, June 2019, Taylor & Francis

    Mikhail Kokurin

  3. Accuracy estimates of regularization methods and conditional well-posedness of nonlinear optimization problems

    Article • Journal of Inverse and Ill-Posed Problems, December 2018, De Gruyter

    Mikhail Kokurin

  4. The 80th birthday of Professor Anatoly Borisovich Bakushinsky

    Article • Journal of Inverse and Ill-Posed Problems, July 2018, De Gruyter

    Mikhail Kokurin, Alexander Leonov

  5. Source conditions and accuracy estimates in Tikhonov’s scheme of solving ill-posed nonconvex optimization problems

    Article • Journal of Inverse and Ill-Posed Problems, March 2017, De Gruyter

    Mikhail Kokurin

  6. Stable gradient projection method for nonlinear conditionally well-posed inverse problems

    Article • Journal of Inverse and Ill-Posed Problems, January 2016, De Gruyter

    Mikhail Kokurin

  7. Accuracy estimates of Gauss–Newton-type iterative regularization methods for nonlinear equations with operators having normally solvable derivative at the solution

    Article • Journal of Inverse and Ill-Posed Problems, January 2016, De Gruyter

    Mikhail Kokurin

  8. On a characteristic property of conditionally well-posed problems

    Article • Journal of Inverse and Ill-Posed Problems, January 2015, De Gruyter

    Mikhail Kokurin