3 papers
math-ph2013
The Gel'fand-Levitan-Krein method and the globally convergent method for experimental data
Andrey L. Karchevsky, Michael V. Klibanov, Lam Nguyen +2
Comparison of numerical performances of two methods for coefficient inverse problems is described. The first one is the classical Gel'fand-Levitan-Krein equation method, and the se…
math-ph2012
Optical imaging of phantoms from real data by an approximately globally convergent inverse algorithm
Jianzhong Su, Michael V. Klibanov, Yueming Liu +3
A numerical method for an inverse problem for an elliptic equation with the running source at multiple positions is presented. This algorithm does not rely on a good first guess fo…
math.NA2008
A globally accelerated numerical method for optical tomography with continuous wave source
Hua Shan, M. V. Klibanov, Jianzhong Su +2
A new numerical method for an inverse problem for an elliptic equation with unknown potential is proposed. In this problem the point source is running along a straight line and the…