Received: 2013-10-15
Revised: 2014-4-25
Accepted: 2014-7-22
Published Online: 2014-12-16
Published in Print: 2016-2-1
© 2016 by De Gruyter
Articles in the same Issue
- Frontmatter
- Preface
- Lq-regularization for the inverse Robin problem
- Hybrid Newton-type methods for reconstructing sound-soft obstacles from a single far field
- Numerical simulation and parameters inversion for non-symmetric two-sided fractional advection-dispersion equations
- A coupled model of partial differential equations for uranium ores heap leaching and its parameters identification
- An optimal filtering method for a time-fractional inverse advection-dispersion problem
- Simultaneous determination of thickness, thermal conductivity and porosity in textile material design
- Nuclear norm and indicator function model for matrix completion
- Calibrating the model parameters in pricing using the trust region method
- An adaptive multigrid conjugate gradient method for permeability identification of nonlinear diffusion equation
- Reconstruction of prograde and retrograde Chandler excitation
Keywords for this article
Inverse scattering;
Helmholtz equation;
multiple obstacles;
ill-posed problem
Articles in the same Issue
- Frontmatter
- Preface
- Lq-regularization for the inverse Robin problem
- Hybrid Newton-type methods for reconstructing sound-soft obstacles from a single far field
- Numerical simulation and parameters inversion for non-symmetric two-sided fractional advection-dispersion equations
- A coupled model of partial differential equations for uranium ores heap leaching and its parameters identification
- An optimal filtering method for a time-fractional inverse advection-dispersion problem
- Simultaneous determination of thickness, thermal conductivity and porosity in textile material design
- Nuclear norm and indicator function model for matrix completion
- Calibrating the model parameters in pricing using the trust region method
- An adaptive multigrid conjugate gradient method for permeability identification of nonlinear diffusion equation
- Reconstruction of prograde and retrograde Chandler excitation