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Magomedova, Vazipat Gusenovna
Statistics Math-Net.Ru
Total publications: 18
Scientific articles: 18

Number of views:
This page:2442
Abstract pages:3150
Full texts:754
References:565
Associate professor
Candidate of physico-mathematical sciences (2000)
Speciality: 01.01.02 (Differential equations, dynamical systems, and optimal control)
Birth date: 13.12.1972
E-mail: ,
Keywords: neterian property; fredholm property; the formula for index; boundary value problems; elliptic systems.

Subject:

For boundary value problems for the Duglis–Nirenberg's systems in areas with the piecewise smooth boundary the criterions for neterian properties and formula for an index are obtained. For boundary value problems for the Stocks's system are obtained necessary and sufficient conditions of neterian property and the indexes are calculated.

Biography

Graduated from Faculty of Mathematics of Dagestan State University in 1995 (department of the theory of functions and functional analysis). Ph. D. thesis was defended in 2000. A list of my works contains 7 titles.
   
Main publications:
  • Sirazhudinov M. M., Magomedov A. G., Magomedova V. G. Kraevye zadachi dlya obschikh ellipticheskikh sistem na ploskosti. II // Izv. RAN, ser. matem., 2000, 64(3), 169–224.

https://www.mathnet.ru/eng/person8922
List of publications on Google Scholar
List of publications on ZentralBlatt
https://mathscinet.ams.org/mathscinet/MRAuthorID/667597

Publications in Math-Net.Ru Citations
2024
1. V. G. Magomedova, A.-R. K. Ramazanov, “On Rational Spline Solutions of Differential Equations with Singularities in the Coefficients of the Derivatives”, Mat. Zametki, 115:1 (2024),  78–90  mathnet  mathscinet; Math. Notes, 115:1 (2024), 66–76  scopus
2022
2. A.-R. K. Ramazanov, A. K. Ramazanov, V. G. Magomedova, “On the Dynamic Solution of the Volterra Integral Equation in the Form of Rational Spline Functions”, Mat. Zametki, 111:4 (2022),  581–591  mathnet  mathscinet; Math. Notes, 111:4 (2022), 595–603  scopus 2
2021
3. A.-R. K. Ramazanov, V. G. Magomedova, “Comparison of the remainders of the Simpson quadrature formula and the quadrature formula for three-point rational interpolants”, Trudy Inst. Mat. i Mekh. UrO RAN, 27:4 (2021),  102–110  mathnet  elib
4. V. G. Magomedova, A.-R. K. Ramazanov, “Approximate solution of nonlinear differential equations with the help of rational spline functions”, Zh. Vychisl. Mat. Mat. Fiz., 61:8 (2021),  1269–1277  mathnet  elib; Comput. Math. Math. Phys., 61:8 (2021), 1252–1259  isi  scopus
2020
5. A.-R. K. Ramazanov, A.-K. K. Ramazanov, V. G. Magomedova, “On the Gibbs phenomenon for rational spline functions”, Trudy Inst. Mat. i Mekh. UrO RAN, 26:2 (2020),  238–251  mathnet  elib 1
2019
6. A.-R. K. Ramazanov, V. G. Magomedova, “On the approximation of $\exp(-x)$ on the half-axis by spline functions in three-point rational interpolants”, Daghestan Electronic Mathematical Reports, 2019, no. 11,  32–37  mathnet
7. V. G. Magomedova, A.-R. K. Ramazanov, “Approximate solution of differential equations with the help of rational spline functions”, Zh. Vychisl. Mat. Mat. Fiz., 59:4 (2019),  579–586  mathnet  elib; Comput. Math. Math. Phys., 59:4 (2019), 542–549  isi  scopus 4
2018
8. A.-R. K. Ramazanov, V. G. Magomedova, “Co-convex interpolation by rational spline functions over a uniform grid of nodes”, Daghestan Electronic Mathematical Reports, 2018, no. 10,  13–22  mathnet
9. A.-R. K. Ramazanov, V. G. Magomedova, “Convex interpolation by rational spline functions of class $ C ^ 2 $”, Daghestan Electronic Mathematical Reports, 2018, no. 9,  62–67  mathnet
10. A.-R. K. Ramazanov, V. G. Magomedova, “Unconditionally Convergent Rational Interpolation Splines”, Mat. Zametki, 103:4 (2018),  592–603  mathnet  mathscinet  elib; Math. Notes, 103:4 (2018), 635–644  isi  scopus 10
11. A.-R. K. Ramazanov, V. G. Magomedova, “Coconvex interpolation by splines with three-point rational interpolants”, Trudy Inst. Mat. i Mekh. UrO RAN, 24:3 (2018),  164–175  mathnet  elib 1
2017
12. A.-R. K. Ramazanov, V. G. Magomedova, “On conditions for the convexity of splines with respect to three-point rational interpolants”, Daghestan Electronic Mathematical Reports, 2017, no. 8,  1–6  mathnet 1
13. A.-R. K. Ramazanov, V. G. Magomedova, “Splines for three-point rational interpolants with autonomous poles”, Daghestan Electronic Mathematical Reports, 2017, no. 7,  16–28  mathnet 6
14. A.-R. K. Ramazanov, V. G. Magomedova, “Convergence bounds for splines for three-point rational interpolants of continuous and continuously differentiable functions”, Trudy Inst. Mat. i Mekh. UrO RAN, 23:3 (2017),  224–233  mathnet  elib 3
2016
15. A.-R. K. Ramazanov, V. G. Magomedova, “On best approximations of continuously differentiable functions by splines with respect to two-point rational interpolants”, Daghestan Electronic Mathematical Reports, 2016, no. 5,  49–55  mathnet  elib
16. A.-R. K. Ramazanov, V. G. Magomedova, “Splines for four-point rational interpolants”, Trudy Inst. Mat. i Mekh. UrO RAN, 22:4 (2016),  233–246  mathnet  mathscinet  elib 2
2015
17. A.-R. K. Ramazanov, V. G. Magomedova, “Splines on rational interpolants”, Daghestan Electronic Mathematical Reports, 2015, no. 4,  21–30  mathnet  elib 3
2000
18. M. M. Sirazhudinov, A. G. Magomedov, V. G. Magomedova, “Boundary-value problems for general elliptic systems in the plane. II”, Izv. RAN. Ser. Mat., 64:3 (2000),  169–224  mathnet  mathscinet  zmath; Izv. Math., 64:3 (2000), 601–651  isi  scopus 1

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