Formulas for phase recovering from phaseless scattering data at fixed frequency von Novikov, R.G.

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Inverse scattering for the Bethe-Peierls model von Novikov, R.G.

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The inverse scattering problem on a fixed energy level for the two-dimensional Schrödinger operator von Novikov, R.G.

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Absence of exponentially localized solitons for the Novikov–Veselov equation at positive energy von Novikov, R.G.

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PHASELESS INVERSE SCATTERING IN THE ONE-DIMENSIONAL CASE von Novikov, R.G.

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PHASELESS INVERSE SCATTERING IN THE ONE-DIMENSIONAL CASE von Novikov, R.G.

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Error estimates for phase recovering from phaseless scattering data von Novikov, R.G., Sivkin, V.N.

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Faddeev eigenfunctions for point potentials in two dimensions von Grinevich, P.G., Novikov, R.G.

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Moutard transform approach to generalized analytic functions with contour poles von Grinevich, P.G., Novikov, R.G.

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An analog of Chang inversion formula for weighted Radon transforms in multidimensions von Goncharov, F.O., Novikov, R.G.

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FADDEEV EIGENFUNCTIONS FOR MULTIPOINT POTENTIALS von Grinevich, P.G., Novikov, R.G.

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Large time asymptotics for the Grinevich–Zakharov potentials von Kazeykina, A.V., Novikov, R.G.

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RECONSTRUCTION OF A POTENTIAL FROM THE IMPEDANCE BOUNDARY MAP von Isaev, M.I., Novikov, R.G.

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FADDEEV EIGENFUNCTIONS FOR MULTIPOINT POTENTIALS von Grinevich, P.G., Novikov, R.G.

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Several Complex Variables V: Complex Analysis in Partial Differential Equations and Mathematical Physics von Khenkin, G. M, Berenstein, C. A, Morozov, A. Yu, Novikov, R. G, Perelomov, A. M, Struppa, D. C

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About asymptotic formulas for the inverse Radon transform von Novikov, R.G.

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Chapter 6.2.4 - Scattering for the Schrödinger Equation in Multidimensions. Nonlinear δ-Ewuation, Characterization of Scattering Data and Related Results von Novikov, R.G.

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Фазочувствительный двухполупериодный усилитель von TONAKANOV B.A, NOVIKOV R.G

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Lu ACCUMULATION PARAMETERS IN DIFFERENT NUCLEAR REACTORS von Tikhonchev, M.Yu, Svetukhin, V.V, Novikov, S.G, Bil'danov, R.G, Il'in, K.I

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Modern geometry - methods and applications.: (The geometry and topology of manifolds) von Burns, R.G, Dubrovin, B.A, Fomenko, A.T, Novikov, S.P

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