Novikov Roman Gennadievich

Presentations in Math-Net.Ru

1. PSWF-Radon approach to reconstruction from band-limited Hankel transform
   R. V. Zaytsev, R. G. Novikov, M. I. Isaev
   The ninth international conference "Quasilinear Equations, Inverse Problems and their Applications" (QIPA 2023)
   December 6, 2023 17:05   
2. Multipoint formulas in inverse problems and their numerical implementation
   V. N. Sivkin, R. G. Novikov, G. V. Sabinin
   The ninth international conference "Quasilinear Equations, Inverse Problems and their Applications" (QIPA 2023)
   December 6, 2023 14:50   
3. Point scatterers and transmission eigenvalues
   P. G. Grinevich, R. G. Novikov
   The ninth international conference "Quasilinear Equations, Inverse Problems and their Applications" (QIPA 2023)
   December 6, 2023 09:30   
4. A holographic uniqueness theorem
   R. G. Novikov
   The ninth international conference "Quasilinear Equations, Inverse Problems and their Applications" (QIPA 2023)
   December 5, 2023 12:35   
5. PSWF-Radon approach to super-resolution in Fourier analysis
   M. I. Isaev, R. G. Novikov
   The ninth international conference "Quasilinear Equations, Inverse Problems and their Applications" (QIPA 2023)
   December 4, 2023 15:25   
6. Multidimensional inverse scattering problem for the Schrödinger equation
   R. G. Novikov
   Dynamical Systems and PDEs
   February 10, 2021 18:00   
7. Introduction to the inverse scattering problem for the Schrödinger equation. Lecture 4
   R. G. Novikov
   Summer School on Geometry and Mathematical Physics 2012
   June 29, 2012 09:40   
8. Introduction to the inverse scattering problem for the Schrödinger equation. Lecture 3
   R. G. Novikov
   Summer School on Geometry and Mathematical Physics 2012
   June 28, 2012 14:30   
9. Introduction to the inverse scattering problem for the Schrödinger equation. Lecture 2
   R. G. Novikov
   Summer School on Geometry and Mathematical Physics 2012
   June 27, 2012 14:30   
10. Introduction to the inverse scattering problem for the Schrödinger equation. Lecture 1
    R. G. Novikov
    Summer School on Geometry and Mathematical Physics 2012
    June 26, 2012 11:20   
11. Faddeev eigenfunctions for point potentials in two dimensions
    P. G. Grinevich, R. G. Novikov
    International conference "Geometrical Methods in Mathematical Physics"
    December 17, 2011 12:45