Multidimensional inverse spectral problem for the equation —Δψ + (v(x) — Eu(x))ψ = 0 RG Novikov
Functional Analysis and Its Applications 22 (4), 263-272, 1988
459 1988 An inversion formula for the attenuated X-ray transformation RG Novikov
Arkiv för matematik 40 (1), 145-167, 2002
388 2002 The-equation in the multidimensional inverse scattering problem RG Novikov, GM Khenkin
Russian Mathematical Surveys 42 (3), 109, 1987
278 1987 The inverse scattering problem on a fixed energy level for the two-dimensional Schrödinger operator RG Novikov
Journal of functional analysis 103 (2), 409-463, 1992
195 1992 On the range characterization for the two-dimensional attenuated x-ray transformation RG Novikov
Inverse problems 18 (3), 677, 2002
93 2002 The RG Novikov
International Mathematics Research Papers 2005 (6), 287-349, 2005
80 2005 The inverse scattering problem at fixed energy for the three-dimensional Schrödinger equation with an exponentially decreasing potential RG Novikov
Communications in mathematical physics 161, 569-595, 1994
79 1994 Transparent potentials at fixed energy in dimension two. Fixed-energy dispersion relations for the fast decaying potentials PG Grinevich, RG Novikov
Communications in mathematical physics 174 (2), 409-446, 1995
71 1995 Formulas for phase recovering from phaseless scattering data at fixed frequency RG Novikov
Bulletin des Sciences Mathématiques 139 (8), 923-936, 2015
69 2015 Explicit formulas and global uniqueness for phaseless inverse scattering in multidimensions RG Novikov
The Journal of Geometric Analysis 26 (1), 346-359, 2016
65 2016 A multidimensional inverse problem in quantum and acoustic scattering GM Henkin, RG Novikov
Inverse problems 4 (1), 103, 1988
56 1988 Monochromatic reconstruction algorithms for two-dimensional multi-channel inverse problems RG Novikov, M Santacesaria
International Mathematics Research Notices 2013 (6), 1205-1229, 2013
51 2013 Rapidly converging approximation in inverse quantum scattering in dimension 2 RG Novikov
Physics Letters A 238 (2-3), 73-78, 1998
49 1998 Construction of two-dimensional Schrodinger operator with given scattering amplitude at fixed energy RG Novikov
Theor. Math. Phys.;(United States) 66 (2), 1986
49 1986 On determination of a gauge field on ℝd from its non-abelian Radon transform along oriented straight lines RG Novikov
Journal of the Institute of Mathematics of Jussieu 1 (4), 559-629, 2002
48 2002 Discrete analogues of δ-equation and of Radon transform AS Fokas, RG Novikov
Comptes rendus de l'Académie des sciences. Série 1, Mathématique 313 (2), 75-80, 1991
47 1991 Reconstruction of a two-dimensional Schrödinger operator from the scattering amplitude for fixed energy RG Novikov
Functional analysis and its applications 20 (3), 246-248, 1986
46 1986 On single-photon emission computed tomography imaging based on an exact formula for the nonuniform attenuation correction JP Guillement, F Jauberteau, L Kunyansky, R Novikov, R Trebossen
Inverse Problems 18 (6), L11, 2002
45 2002 Une formule d'inversion pour la transformation d'un rayonnement X atténué RG Novikov
Comptes Rendus de l'Académie des Sciences-Series I-Mathematics 332 (12 …, 2001
43 2001 A global stability estimate for the Gel'fand–Calderón inverse problem in two dimensions R Novikov, M Santacesaria
Walter de Gruyter GmbH & Co. KG 18 (7), 765-785, 2010
40 2010 
Matteo SantacesariaAssistant Professor, MaLGa Center, Department of Mathematics, University of GenoaAdresse e-mail validée de unige.it
