Abstract The inverse problem for the discrete analogue of the transmission eigenvalue problem for absorbing media with a spherically symmetric index of refraction is considered. Some uniqueness results are provided… Click to show full abstract
Abstract The inverse problem for the discrete analogue of the transmission eigenvalue problem for absorbing media with a spherically symmetric index of refraction is considered. Some uniqueness results are provided which imply that can be recovered uniquely if only the all transmission eigenvalues (counting with their multiples) are given together with partial information on the entries of .
               
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