Публикации:

M. I. Belishev and S. A. Simonov. A canonical model of the one-dimensional dynamical Dirac system with boundary control. Evolution Equations and Control Theory 11(1): 283–300, 2022.

М. И. Белишев, С. А. Симонов. Волновая модель метрического пространства с мерой и ее приложение, Матем. сборник 211(4): 44–62, 2020

S. Simonov. Schroedinger operators with slowly decaying Wigner–von Neumann potentials. Math. Z., 284: 335–411, 2016.

S. Simonov, H. Woracek. Spectral multiplicity of Schroedinger operators on star-graphs with standard interface conditions. Integral Equations Operator Theory, 78(4), 523–575, 2013.

S. Naboko, S. Simonov. Zeroes of the spectral density of the periodic Schroedinger operator with Wigner–von Neumann potential. Math. Proc. Cambridge Philos. Soc., 153(1): 33–58, 2012.

Биография:

1995-2000, Математико-механический факультет СПБГУ, студент.

2000- 2003, Математико-механический факультет СПБГУ, аспирант.

2004, Кандидат физико-математических наук, специальность 01.01.02.

2009, Ph. D. University of Alaska, Faibanks, USA.

2009-2011, Institut Elie Cartan de Lorraine, Nancy, France, Post Doc.

2014- 2019, Физический факультет СПБГУ, кафедра Высшей математики и математической физики, доцент.

2011- наст время, ПОМИ РАН, старший научный сотрудник, ученый секретарь

Публикации:

1. A. S. Mikhaylov, V. S. Mikhaylov, Inverse problem for dynamical system associated with Jacobi matrices and classical moment problems. Journal of Mathematical Analysis and Applications, Volume 487, Issue 1, 123970, 2020.
2. A. S. Mikhaylov, V. S. Mikhaylov. Dynamic inverse problem for Jacobi matrices, Inverse Problems and Imaging, 13, no.3, 431-447, 2019.
3. A. S. Mikhaylov, V. S. Mikhaylov. Boundary Controlmethod and de Branges spaces. Schrodinger operator, Dirac system, discrete Schrodinger operator. Journal of Mathematical Analysis and Applications, 460, no. 2, 927-953, 2018.
4. M. I. Belishev, V. S. Mikhaylov Inverse problem for one-dimensional dynamical Dirac system (BC-method). Inverse Problems, Vol. 30, no. 12, 2014.
5. S. A. Avdonin, V. S. Mikhaylov, A. V. Rybkin. The boundary control approach to the Titchmarsh-Weyl m-function, Comm. Math. Phys. 275, no. 3, 791—803, 2007.

Ссылки: 

https://www.scopus.com/authid/detail.uri?authorId=20735206600

https://www.elibrary.ru/author_items.asp?authorid=205150

https://mathscinet.ams.org/mathscinet/search/author.html?mrauthid=821426