Dr. Victoria Rayskin, Assistant Professor

PhD | Faculty

Address: Office: Wissink (WH) 263
Phone: 507-389-1424
Email: victoria.rayskin@mnsu.edu

Education

  • PhD in Mathematics, University of California at Berkeley

Primary Areas

  • Data Analysis and Modeling

  • Dynamical Systems & Analysis on Banach Spaces

Publications

Publications and other products resulting from my industrial research cannot be included in the publications list due to confidentiality agreements.

 

  1. V. Rayskin, A connection between Tests for absolute convergence of infinite series, or how to be fair, International Journal of Mathematical Education in Science and Technology,1-9 2393266 (2024).
  2. V. Rayskin, Multivariate time series approximation by multiple trajectories of a dynamical system. Applications to internet traffic and COVID-19 data, American Institute of Physics Conference Proceedings, 2302 060011 (2020).
  3. G. Belitskii, V. Rayskin, A New Method of Extension of Local Maps of Banach Spaces. Applications and Examples, Contemporary Mathematics, v.733, AMS (2019).
  4. V. Rayskin, Users’ traffic on two-sided Internet platforms. Qualitative dynamics, American Institute of Physics Conference Proceedings, 2164 120012 (2019).
  5. G. Belitskii, V. Rayskin, New Method of Smooth Extension of Local Maps on Linear Topological Spaces. Applications and Examples, Progress on Difference Equations and Discrete Dynamical Systems. Springer Proceedings in Mathematics & Statistics (2019).
  6. V. Rayskin, Modeling the Dynamics of the Internet Platform Users’ Volume, “6-065-T-InternetPlatformUsers,” SIMIODE (2018).
  7. V. Rayskin, Users’ dynamics on digital platforms, Mathematics and Computers in Simulation, 142, (2017).
  8. V. Rayskin, Dynamics of Two-Sided Markets, Review of Marketing Science, vol. 14, issue1 (2016).
  9. V. Rayskin, Theorem of Sternberg-Chen modulo central manifold for Banach spaces, Ergodic Theory & Dynamical Systems, vol. 29 (2009), pp. 1965-1978.
  10. V. Rayskin, Homoclinic tangencies in Rn, Discrete and Continuous Dynamical Systems, vol. 12, no. 3 (2005), pp. 465-480.
  11. M. Guysinsky, B. Hasselblatt, and V. Rayskin, Differentiability of the Hartman-Grobman Linearization, Discrete and Continuous Dynamical Systems, vol. 9, no. 4 (2003), pp. 979-984.
  12. V. Rayskin, Multidimensional Singular λ-Lemma, Electron. J. Diff. Eqns., vol. 2003, no. 38 (2003), pp. 1-9.
  13. V. Rayskin, “Introduction to programming with C++,” UCLA Press, 2002. (Course reader for PIC 10A)
  14. V. Rayskin, α-Hölder Linearization, Journal of Differential Equations, vol. 147 (1998), pp. 271-284.
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