Inverse Problems and Applications

Plamen Stefanov, Purdue University, West Lafayette, IN.Andras Vasy, Stanford University, CA.Maciej Zworski, University of California, Berkeley, CA.

• Spectral theory of a Neumann-Poincare-type operator and analysis of cloaking by anomalous localized resonance II by H. Ammari, G. Ciraolo, H. Kang, H. Lee, and G. W. MiltonHybrid inverse problems and redundant systems of partial differential equations by G. BalA direct imaging method for inverse scattering using the generalized Foldy-Lax formulation by G. Bao, K. Huang, P. Li, and H. ZhaoThe inverse scattering problem for a penetrable cavity with internal measurements by F. Cakoni, D. Colton, and X. MengA Neumann series based method for photoacoustic tomography on irregular domains by E. Chung, C. Y. Lam, and J. QianNonlinear inversion from partial EIT data: Computational experiments by S. J. Hamilton and S. SiltanenIncreasing stability of the inverse boundary value problem for the Schrodinger equation by V. Isakov, S. Nagayasu, G. Uhlmann, and J.-N. WangRecent progress of inverse scattering theory on non-compact manifolds by H. Isozaki, Y. Kurylev, and M. LassasOn an inverse problem for the Steklov spectrum of a Riemannian surface by A. Jollivet and V. SharafutdinovRecent progress in the Calderon problem with partial data by C. Kenig and M. SaloLocal reconstruction of a Riemannian manifold from a restriction of the hyperbolic Dirichlet-to-Neumann operator by M. Lassas and L. OksanenDamping mechanisms for regularized transformation-acoustics cloaking by J. Li, H. Liu, and H. SunHybrid inverse problem for porous media by S. Moskow and J. C. SchotlandEfficient algorithms for ptychographic phase retrieval by J. Qian, C. Yang, A. Schirotzek, F. Maia, and S. MarchesiniMatrix elements of Fourier integral operators by S. Zelditch