This publication is cited in the following articles:
Dmitriev V K., Rumyantseva O.D., “Features of Solving the Direct and Inverse Scattering Problems For Two Sets of Monopole Scatterers”, J. Inverse Ill-Posed Probl., 29:5 (2021), 775–789
Rumyantseva O.D., Shurup A.S., Zotov I D., “Possibilities For Separation of Scalar and Vector Characteristics of Acoustic Scatterer in Tomographic Polychromatic Regime”, J. Inverse Ill-Posed Probl., 29:3 (2021), 407–420
Dmitriev K.V., Rumyantseva O.D., “Features of the Solution of Direct and Inverse Scattering Problems For Inhomogeneities With a Small Wave Size”, Dokl. Phys., 65:9 (2020), 301–307
A. D. Agaltsov, R. G. Novikov, “Examples of solution of the inverse scattering problem and the equations of the Novikov–Veselov hierarchy from the scattering data of point potentials”, Russian Math. Surveys, 74:3 (2019), 373–386
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Barcelo J.A., Castro C., Reyes J.M., “Numerical approximation of the potential in the two-dimesional inverse scattering problem”, Inverse Probl., 32:1 (2016), 015006
Santacesaria M., “a Holder-Logarithmic Stability Estimate For An Inverse Problem in Two Dimensions”, J. Inverse Ill-Posed Probl., 23:1 (2015), 51–73
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Beilina L., Klibanov M.V., “The philosophy of the approximate global convergence for multidimensional coefficient inverse problems”, Complex Variables and Elliptic Equations, 57:2–4 (2012), 277–299
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Novikov R.G., “Formulae and equations for finding scattering data from the Dirichlet–to–Neumann map with nonzero background potential”, Inverse Problems, 21:1 (2005), 257–270
