Факультет прикладной математики — процессов управления
Факультет прикладной математики — процессов управления

Скопина Мария Александровна

Должность
профессор
Кафедра
✖️
Высшей математики
Оценка в целом

3.8

Компетентность и знание материала

4.9

Выполнение обещаний

4.6

Степень занудства

2.9

Жажда к выносам

1.9

Мера требовательности

4.1

Последовательность, логичность, понятность

3.9

Понимающий, как человек

2.7

Возможность списать

4.4

Степень адекватности

3.5

Требование к посещаемости

4.8

Интересность пар

3

Степень сложности сдачи экзамена (зачета)

1.7

Статус работника
image

Скопина Мария Александровна

Доктор физико-математических наук, профессор кафедры высшей математики

Комн. 252

E-mail: m.skopina@spbu.ru

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Преподавательская деятельность

Математический анализ (общий курс)

Теория приближений, базисы всплесков (wavelets), ряды Фурье (специальные курсы)

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Области научных интересов

Теория всплесков, гармонический анализ, теория приближений функций

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Основные публикации

  1. P.Andrianov and M. Skopina On construction of periodic wavelet frames, Eur. J. Math. 5 (2019), no. 1, 241–249.
  2. E.J. King and M.A. Skopina, On biorthogonal p-adic wavelet, J. Math. Sci., 234 (2018), no 2, 158-169
  3. A. Krivoshein, Yu.Kolomoitsev and M.Skopina, Differential and falsified sampling expansions, J. Fourier Anal. Appl. 24 (2018), no 5, 1276—1305.
  4. Yu.Kolomoitsev and M.Skopina, Approximation by multivariate Kantorovich–Kotelnikov operators, J. Math.Anal.Appl., 456 (2017), 195–213.
  5. M. Skopina, On construction of multivariate Parseval wavelet frames, Applied Mathematics and Computation, 301 (2017), 1-11.
  6. A.Krivoshein, V. Protasov and M. Skopina, Multivariate wavelet frames, Springer, 2016. 248 pp.
  7. P. Andrianov and M. Skopina, On Jackson-type inequalities associated with separable Haar wavelets, P.Andrianov and M. Skopina On construction of periodic wavelet frames, Eur. J. Math. 5 (2019), no. 1, 241–249.
  8. E.J. King and M.A. Skopina, On biorthogonal p-adic wavelet, J. Math. Sci., 234 (2018), no 2, 158-169
  9. A. Krivoshein, Yu.Kolomoitsev and M.Skopina, Differential and falsified sampling expansions, J. Fourier Anal. Appl. 24 (2018), no 5, 1276—1305.
  10. Yu.Kolomoitsev and M.Skopina Approximation by multivariate Kantorovich–Kotelnikov operators J. Math.Anal.Appl., 456 (2017), 195–213.
  11. M. Skopina, On construction of multivariate Parseval wavelet frames, Applied Mathematics and Computation, 301 (2017), 1-11.
  12. A.Krivoshein, V. Protasov and M. Skopina, Multivariate wavelet frames, Springer, 2016. 248 pp.
  13. P. Andrianov and M. Skopina, On Jackson-type inequalities associated with separable Haar wavelets, Int. J. Wavelets Multiresolut. Inf. Process., 14 (2016), no.3.
  14. Y. Farkov, E. Lebedeva and M. Skopina, Wavelet frames on Vilenkin groups and their approximation properties, Int. J. Wavelets Multiresolut. Inf. Process., 13 (2015), no.5
  15. E. Lebedeva and M. Skopina, Walsh and wavelet methods for differential equations on the Cantor group. J. Math. Anal. Appl. 430 (2015), no 2, 593-613.
  16. S. Evdokimov and M. Skopina, On orthogonal p-adic wavelet bases, J. Math. Anal. Appl., 424 (2015), N 2, 952-965.
  17. M. Skopina, Band-limited scaling and wavelet expansions, Appl. Comput. Harmon. Anal. 36 (2014), no 1, 143–157.
  18. Nira Dyn and Maria Skopina, Decompositions of trigonometric polynomials with applications to multivariate subdivision schemes, Advances in Computational Mathematics, 38 (2013), no 2, 321-349.
  19. S. Albeverio and M.Skopina, Haar bases for L_2(Q_2^2) generated by one wavelet function, Int. J. Wavelets Multiresolut. Inf. Process., 10 (2012), no.5, DOI: 10.1142/S0219691315500368
  20. I.Ya. Novikov and M.A. Skopina, Why are Haar bases in various structures are the same? Mathematical Notes 91 (2012), 5, 895-898.
  21. A. Krivoshein, M. Skopina, Approximation by frame-like wavelet systems, Appl. Comput. Harmon. Anal. 31 (2011), no 3, 410-428
  22. Y. Farkov, E. Lebedeva and M. Skopina, Wavelet frames on Vilenkin groups and their approximation properties, Int. J. Wavelets Multiresolut. Inf. Process., 13 (2015), no.5,
  23. E. Lebedeva and M. Skopina, Walsh and wavelet methods for differential equations on the Cantor group. J. Math. Anal. Appl. 430 (2015), no 2, 593-613.
  24. S. Evdokimov and M. Skopina, On orthogonal p-adic wavelet bases, J. Math. Anal. Appl., 424 (2015), N 2, 952-965.
  25. M. Skopina, Band-limited scaling and wavelet expansions, Appl. Comput. Harmon. Anal. 36 (2014), no 1, 143–157.
  26. Nira Dyn and Maria Skopina, Decompositions of trigonometric polynomials with applications to multivariate subdivision schemes, Advances in Computational Mathematics, 38 (2013), no 2, 321-349.
  27. S. Albeverio and M.Skopina, Haar bases for L_2(Q_2^2) generated by one wavelet function, Int. J. Wavelets Multiresolut. Inf. Process., 10 (2012), no.5,
  28. I.Ya. Novikov and M.A. Skopina, Why are Haar bases in various structures are the same? Mathematical Notes 91 (2012), 5, 895-898.
  29. A. Krivoshein, M. Skopina, Approximation by frame-like wavelet systems, Appl. Comput. Harmon. Anal. 31 (2011), no 3, 410-428
  30. Novikov I.Ya., Protasov V.Yu., Skopina M.A. Wavelet Theory. AMS, Translations Mathematical Monographs, V. 239 (2011). 506 pp.
  31. Albeverio, S., Evdokimov, S. and Skopina, M., p-adic multiresolution analysis and wavelet frames. J. Fourier Anal. Appl. 16 (2010), no. 5, 693–714.
  32. King E.J. and Skopina M.A,, Quincunx multiresolution analysis for $L^2(Q^2_2)$, P-Adic Numbers Ultrametric Anal. Appl., 2 (2010), no. 3, 222--231.

©Леонид Романычев