Zvyagin Viktor Grigor'evich
Statistics Math-Net.Ru
Total publications:
21
Scientific articles:
19
Citations to the author:
45
Cited articles:
10
Citing authors:
22
Number of views: This page: 402 Abstract pages: 1518 Full texts: 439 References: 74
Scientific status:
Professor
Scientific degree:
Doctor of physico-mathematical sciences
Phone:
+7 (473) 220 86 57
E-mail:
zvg®main.vsu¸ru
UDC:
517.95 , 517.958 , 517.977 , 517.9, 517.957 , 517.948, 513.731, 517.988.52 , 515.126.4 , 517.98
MSC:
37L30 , 76A05
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List of publications on ZentralBlatt
Personal webpage on MathSciNet
Publications in Math-Net.Ru
1.
Топологическая степень уплотняющих многозначных возмущений отображений класса $(S)_+$ и ее приложения CMFD , 201035 , 60–77
2.
Исследование начально-краевых задач для математических моделей движения жидкостей Кельвина–Фойгта CMFD , 200931 , 3–144
3.
Optimal control in a model of the motion of a viscoelastic medium with objective derivative Izv. Vyssh. Uchebn. Zaved. Mat. , 2009:5, 55–61
4.
The density of the set of right-hand sides of the initial-boundary value problem for the Jeffreys model of a viscoelastic fluid Uspekhi Mat. Nauk , 200863 :6(384), 165–166
5.
On some optimal control problem in the Voigt model of the motion of a viscoelastic fluid CMFD , 200616 , 38–46
6.
On trajectories and global attractors for the equations of motion of a visco-elastic medium Uspekhi Mat. Nauk , 200661 :2(368), 161–162
7.
On the convergence of solutions of regularized problem for motion equations of Jeffreys viscoelastic medium to solutions of the original problem Fundam. Prikl. Mat. , 200511 :4, 49–63
8.
On strong solutions of an initial-boundary value problem for a regularized model of an incompressible viscoelastic medium Izv. Vyssh. Uchebn. Zaved. Mat. , 2004:9, 24–40
9.
On Solvability of Some Initial-Boundary Problems for Mathematical Models of the Motion of Nonlinearly Viscous and Viscoelastic Fluids CMFD , 20032 , 57–69
10.
Topological characterization of the solution set of Fredholm equations with $f$ -compactly contractive perturbations and its applications Izv. Vyssh. Uchebn. Zaved. Mat. , 2001:1, 36–48
11.
Solvability of the Boundary-Value Problem for a Mathematical Model of Steady-State Flows of Nonlinear-Viscous Fluids Mat. Zametki , 200169 :6, 843–853
12.
The set of critical values of a potential Fredholm functional Mat. Zametki , 199863 :1, 133–135
13.
The zero point index of a completely continuous perturbation of a Fredholm mapping that commutes with the action of a torus Izv. Vyssh. Uchebn. Zaved. Mat. , 1997:2, 47–55
14.
Number of solutions of the Dirichlet problem for equations elliptic on a set of solutions Mat. Zametki , 199149 :4, 47–54
15.
On the oriented degree of a certain class of perturbations of Fredholm mappings, and on bifurcation of solutions of a nonlinear boundary value problem with noncompact perturbations Mat. Sb. , 1991182 :12, 1740–1768
16.
The degree of Fredholm maps equivariant with respect to the actions of the circle and the torus Uspekhi Mat. Nauk , 199045 :2(272), 205–206
17.
Homotopy classification of a class of continuous mappings Mat. Zametki , 198231 :5, 801–812
18.
Non-linear Fredholm maps and the Leray–Schauder theory Uspekhi Mat. Nauk , 197732 :4(196), 3–54
19.
The degree of equivariant Fredholm maps Uspekhi Mat. Nauk , 197328 :6(174), 209–210
20.
Yurii Grigor'evich Borisovich (obituary) Uspekhi Mat. Nauk , 200863 :4(382), 173–174
21.
Yurii Grigor'evich Borisovich (on his sixtieth birthday) Uspekhi Mat. Nauk , 199045 :5(275), 199–200
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