Levashova Natalia Timurovna

Publications in Math-Net.Ru

1. Formation of a boundary-layer solution in a problem for a system of reaction-diffusion equations in a limited volume
   
   Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 243 (2025),  38–44
2. Asymptotics of the solution of a system of singularly perturbed differential equations in the forest fire spread models
   
   TMF, 224:2 (2025),  243–256
3. Modular-type nonlinearity in the modeling of tumor spheroid growth
   
   TMF, 224:1 (2025),  118–128
4. Stabilization of the front in a medium with discontinuous characteristics
   
   TMF, 220:1 (2024),  93–112
5. Boundary control problem for the reaction–advection–diffusion equation with a modulus discontinuity of advection
   
   TMF, 220:1 (2024),  44–58
6. Stability of a stationary solution of a system of activator–inhibitor-type equations with a double-scale internal transition layer
   
   TMF, 215:2 (2023),  269–288
7. Existence and stability of a stationary solution of the system of diffusion equations in a medium with discontinuous characteristics under various quasimonotonicity conditions
   
   TMF, 212:1 (2022),  62–82
8. Solution with an inner transition layer of a two-dimensional boundary value reaction–diffusion–advection problem with discontinuous reaction and advection terms
   
   TMF, 207:2 (2021),  293–309
9. Existence and stability of the solution to a system of two nonlinear diffusion equations in a medium with discontinuous characteristics
   
   Zh. Vychisl. Mat. Mat. Fiz., 61:11 (2021),  1850–1872
10. Asymptotic stability of a stationary solution of a multidimensional reaction-diffusion equation with a discontinuous source
    
    Zh. Vychisl. Mat. Mat. Fiz., 59:4 (2019),  611–620
11. Selection of boundary conditions for modeling the turbulent exchange processes within the atmospheric surface layer
    
    Computer Research and Modeling, 10:1 (2018),  27–46
12. Existence of a solution in the form of a moving front of a reaction-diffusion-advection problem in the case of balanced advection
    
    Izv. RAN. Ser. Mat., 82:5 (2018),  131–152
13. Upper and lower solutions for the FitzHugh–Nagumo type system of equations
    
    Model. Anal. Inform. Sist., 25:1 (2018),  33–53
14. Asymptotic approximation of the solution of the reaction-diffusion-advection equation with a nonlinear advective term
    
    Model. Anal. Inform. Sist., 25:1 (2018),  18–32
15. The application of a distributed model of active media for the analysis of urban ecosystems development
    
    Mat. Biolog. Bioinform., 13:2 (2018),  454–465
16. The heat equation solution near the interface between two media
    
    Model. Anal. Inform. Sist., 24:3 (2017),  339–352
17. Moving front solution of the reaction-diffusion problem
    
    Model. Anal. Inform. Sist., 24:3 (2017),  259–279
18. The model of structurization of urban ecosystems as the process of self-organization in active media
    
    Mat. Biolog. Bioinform., 12:1 (2017),  186–197
19. Modeling of ecosystems as a process of self-organization
    
    Mat. Model., 29:11 (2017),  40–52
20. Two approaches to describe the turbulent exchange within the atmospheric surface layer
    
    Mat. Model., 29:5 (2017),  46–60
21. On one model problem for the reaction-diffusion-advection equation
    
    Zh. Vychisl. Mat. Mat. Fiz., 57:9 (2017),  1548–1559
22. Time-independent reaction-diffusion equation with a discontinuous reactive term
    
    Zh. Vychisl. Mat. Mat. Fiz., 57:5 (2017),  854–866
23. The application of the differential inequalities method for proving the existence of moving front solution of the parabolic equations system
    
    Model. Anal. Inform. Sist., 23:3 (2016),  317–325
24. The asymptotical analysis for the problem of modeling the gas admixture in the surface layer of the atmosphere
    
    Model. Anal. Inform. Sist., 23:3 (2016),  283–290
25. Asymptotics of the front motion in the reaction-diffusion-advection problem
    
    Zh. Vychisl. Mat. Mat. Fiz., 54:10 (2014),  1594–1607
26. A steplike contrast structure in a singularly perturbed system of elliptic equations
    
    Zh. Vychisl. Mat. Mat. Fiz., 53:9 (2013),  1427–1447
27. Contrast structures in the reaction-diffusion-advection equations in the case of balanced advection
    
    Zh. Vychisl. Mat. Mat. Fiz., 53:3 (2013),  365–376
28. Steplike contrast structure in a singularly perturbed system of equations with different powers of small parameter
    
    Zh. Vychisl. Mat. Mat. Fiz., 52:11 (2012),  1983–2003
29. Asymptotic behavior of the solution of a singularly perturbed system of reaction-diffusion equations in a thin rod
    
    Zh. Vychisl. Mat. Mat. Fiz., 43:8 (2003),  1160–1182
30. On a system of reaction-diffusion-transfer type in the case of small diffusion and fast reactions
    
    Zh. Vychisl. Mat. Mat. Fiz., 43:7 (2003),  1005–1017
31. On a singularly perturbed reaction-diffusion-transfer system in the case of slow diffusion and fast reactions
    
    Fundam. Prikl. Mat., 1:4 (1995),  907–922


32. Three-dimensional modelling of turbulent transfer in the atmosphericsurface layer using the theory of contrast structures
    
    Computer Research and Modeling, 8:2 (2016),  355–367