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Publications in Math-Net.Ru |
Citations |
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2020 |
| 1. |
B. M. Shumilov, “Splitting algorithm for cubic spline-wavelets with two vanishing moments on the interval”, Sib. Èlektron. Mat. Izv., 17 (2020), 2105–2121  |
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2017 |
| 2. |
B. M. Shumilov, “About semi-orthogonal spline-wavelets with derivatives, and the algorithm with splitting”, Sib. Zh. Vychisl. Mat., 20:1 (2017), 107–120   ; Num. Anal. Appl., 10:1 (2017), 90–100   |
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| 3. |
Z. M. Sulaimanov, B. M. Shumilov, “A splitting algorithm for the wavelet transform of cubic splines on a nonuniform grid”, Zh. Vychisl. Mat. Mat. Fiz., 57:10 (2017), 1600–1614 ; Comput. Math. Math. Phys., 57:10 (2017), 1577–1591 |
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2016 |
| 4. |
B. M. Shumilov, “Splitting algorithms for the wavelet transform of first-degree splines on nonuniform grids”, Zh. Vychisl. Mat. Mat. Fiz., 56:7 (2016), 1236–1247 ; Comput. Math. Math. Phys., 56:7 (2016), 1209–1219 |
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2015 |
| 5. |
B. M. Shumilov, “A splitting algorithm for wavelet transforms of the Hermite splines of the seventh degree”, Sib. Zh. Vychisl. Mat., 18:4 (2015), 453–467 ; Num. Anal. Appl., 8:4 (2015), 365–377 |
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2013 |
| 6. |
B. M. Shumilov, “Multiwavelets of the third degree Hermitian splines, orthogonal to cubic polynomials”, Matem. Mod., 25:4 (2013), 17–28 ; Math. Models Comput. Simul., 5:6 (2013), 511–519 |
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| 7. |
B. M. Shumilov, “Cubic multiwavelets orthogonal to polynomials and a splitting algorithm”, Sib. Zh. Vychisl. Mat., 16:3 (2013), 287–301 ; Num. Anal. Appl., 6:3 (2013), 247–259 |
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2010 |
| 8. |
B. M. Shumilov, E. A. Esharov, N. K. Arkabaev, “Construction and optimization of predictions on the basis of first degree recurrent splines”, Sib. Zh. Vychisl. Mat., 13:2 (2010), 227–241 ; Num. Anal. Appl., 3:2 (2010), 186–198 |
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| 9. |
B. M. Shumilov, “An algorithm with splitting of the wavelet transform of Hermitian cubic splines”, Vestn. Tomsk. Gos. Univ. Mat. Mekh., 2010, no. 4(12), 45–55 |
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1997 |
| 10. |
L. I. Konstantinova, V. A. Kochegurov, B. M. Shumilov, “Parametric Identification of Nonlinear Differential Equations by the Method of Spline Diagrams Taking Exact Values on Polynomials”, Avtomat. i Telemekh., 1997, no. 5, 53–63  ; Autom. Remote Control, 58:5 (1997), 756–764 |
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1996 |
| 11. |
B. M. Shumilov, “Recurrent approximation by splines”, Izv. Vyssh. Uchebn. Zaved. Mat., 1996, no. 1, 85–87 ; Russian Math. (Iz. VUZ), 40:1 (1996), 78–80 |
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1992 |
| 12. |
B. M. Shumilov, “Spline approximate schemes that are exact for polynomials”, Zh. Vychisl. Mat. Mat. Fiz., 32:8 (1992), 1187–1196 ; Comput. Math. Math. Phys., 32:8 (1992), 1065–1073 |
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| 13. |
B. M. Shumilov, “Smooth interpolation of surfaces by parametric splines of the second degree on an irregular triangular grid”, Zh. Vychisl. Mat. Mat. Fiz., 32:5 (1992), 802–807 ; Comput. Math. Math. Phys., 32:5 (1992), 701–705 |
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1991 |
| 14. |
S. A. Rybalka, B. M. Shumilov, “Local approximation of plane curves by splines of the first degree in the Hausdorff metric”, Izv. Vyssh. Uchebn. Zaved. Mat., 1991, no. 8, 80–81 ; Soviet Math. (Iz. VUZ), 35:8 (1991), 78–79 |
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1990 |
| 15. |
B. M. Shumilov, “Recursive interpolation by cubic splines with additional nodes”, Zh. Vychisl. Mat. Mat. Fiz., 30:2 (1990), 179–185 ; U.S.S.R. Comput. Math. Math. Phys., 30:1 (1990), 132–137 |
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1988 |
| 16. |
B. M. Shumilov, “Local interpolation on a uniform triangular grid by splines of the fourth degree of smoothness $C^1$”, Izv. Vyssh. Uchebn. Zaved. Mat., 1988, no. 5, 77–81 ; Soviet Math. (Iz. VUZ), 32:5 (1988), 98–104 |
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1987 |
| 17. |
B. M. Shumilov, “On Lagrange interpolation by parabolic splines with additional knots”, Izv. Vyssh. Uchebn. Zaved. Mat., 1987, no. 1, 58–62 ; Soviet Math. (Iz. VUZ), 31:1 (1987), 78–83 |
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1986 |
| 18. |
B. M. Shumilov, “Local uniformly minimal approximation by splines”, Izv. Vyssh. Uchebn. Zaved. Mat., 1986, no. 12, 72–75 ; Soviet Math. (Iz. VUZ), 30:12 (1986), 100–104 |
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1974 |
| 19. |
B. M. Shumilov, N. I. Sablin, “A book of splines. A. Sard and S. Weintraub. xi + 817 p. John Wiley and Sons, Inc., New York–London–Sydney–Toronto, 1971. Book review”, Zh. Vychisl. Mat. Mat. Fiz., 14:3 (1974), 808 ; U.S.S.R. Comput. Math. Math. Phys., 14:3 (1974), 275 |
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