Speciality: 01.01.09 (Discrete mathematics and mathematical cybernetics)
E-mail: ,
Website: https://crypto-kantiana.com/semyon.novoselov
Keywords: algebraic geometry, number theory, finite fields, hyperelliptic curves

Subject:

algebraic geometry, number theory, finite fields

Main publications:

1. E. A. Kirshanova, E. S. Malygina, S. A. Novoselov, D. O. Olefirenko, “An algorithm for computing the Stickelberger ideal for multiquadratic number fields”, Prikl. Diskr. Mat., 2021, no. 51, 9–30          
2. S. A. Novoselov, “Counting points on hyperelliptic curves of type $y^2=x^{2g+1}+ax^{g+1}+bx$”, Finite Fields and Their Applications, 68 (2020) , 27 pp., 101757          
3. S. A. Novoselov, “Hyperelliptic curves, Cartier–Manin matrices and Legendre polynomials”, PDM, 2017, no. 37, 20–31        

Recent publications

Personal pages:

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Organisations:

• Immanuel Kant Baltic Federal University, Kaliningrad