10 citations to 10.1007/s00032-006-0056-2 (Crossref Cited-By Service)

1. Michael V. Klibanov, Andrey V. Kuzhuget, Sergey I. Kabanikhin, Dmitriy V. Nechaev, “A new version of the quasi-reversibility method for the thermoacoustic tomography and a coefficient inverse problem”, Applicable Analysis, 87, № 10-11, 2008, 1227  
2. Alfredo Lorenzi, Vladimir G. Romanov, “Recovering two Lamé kernels in a viscoelastic system”, Inverse Problems & Imaging, 5, № 2, 2011, 431  
3. S. I. Kabanikhin, “Definitions and examples of inverse and ill-posed problems”, Journal of Inverse and Ill-posed Problems, 16, № 4, 2008  
4. Michael V Klibanov, “Thermoacoustic tomography with an arbitrary elliptic operator”, Inverse Problems, 29, № 2, 2013, 025014  
5. Nguyen Trung Thành, Larisa Beilina, Michael V. Klibanov, Michael A. Fiddy, “Imaging of Buried Objects from Experimental Backscattering Time-Dependent Measurements Using a Globally Convergent Inverse Algorithm”, SIAM J. Imaging Sci., 8, № 1, 2015, 757  
6. Michael V Klibanov, Vladimir G Romanov, “Two reconstruction procedures for a 3D phaseless inverse scattering problem for the generalized Helmholtz equation”, Inverse Problems, 32, № 1, 2016, 015005  
7. Alfredo Lorenzi, Francesca Messina, Vladimir G. Romanov, “Recovering a Lamé kernel in a viscoelastic system”, Applicable Analysis, 86, № 11, 2007, 1375  
8. V. G. Romanov, “A two-dimensional inverse problem of viscoelasticity”, Dokl. Math., 84, № 2, 2011, 649  
9. V.G. Romanov, M. Yamamoto, “Recovering a Lamé kernel in a viscoelastic equation by a single boundary measurement”, Applicable Analysis, 89, № 3, 2010, 377  
10. V. G. Romanov, “A stability estimate for the solution to the ill-posed Cauchy problem for elasticity equations”, Journal of Inverse and Ill-posed Problems, 16, № 6, 2008