Volkov Vladimir Tarasovich

Publications in Math-Net.Ru

1. Front formation in the reaction-diffusion problem with nonlinear diffusion
   
   Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 243 (2025),  56–62
2. On contrast structures in a problem of the baretting effect theory
   
   TMF, 220:1 (2024),  154–163
3. Boundary control problem for the reaction–advection–diffusion equation with a modulus discontinuity of advection
   
   TMF, 220:1 (2024),  44–58
4. Boundary control of fronts in a Burgers-type equation with modular adhesion and periodic amplification
   
   TMF, 212:2 (2022),  179–189
5. Asymptotic solution of the boundary control problem for a Burgers-type equation with modular advection and linear gain
   
   Zh. Vychisl. Mat. Mat. Fiz., 62:11 (2022),  1851–1860
6. Asymptotic solution of coefficient inverse problems for Burgers-type equations
   
   Zh. Vychisl. Mat. Mat. Fiz., 60:6 (2020),  975–984
7. Analytical-numerical approach to describing time-periodic motion of fronts in singularly perturbed reaction–advection–diffusion models
   
   Zh. Vychisl. Mat. Mat. Fiz., 59:1 (2019),  50–62
8. Dynamically adapted mesh construction for the efficient numerical solution of a singular perturbed reaction-diffusion-advection equation
   
   Model. Anal. Inform. Sist., 24:3 (2017),  322–338
9. Moving front solution of the reaction-diffusion problem
   
   Model. Anal. Inform. Sist., 24:3 (2017),  259–279
10. Analytic-numerical approach to solving singularly perturbed parabolic equations with the use of dynamic adapted meshes
    
    Model. Anal. Inform. Sist., 23:3 (2016),  334–341
11. Magnetic and screening properties of amorphous ferromagnetic ribbons
    
    Pisma v Zhurnal Tekhnicheskoi Fiziki, 40:19 (2014),  42–50
12. Front formation and dynamics in the reaction-diffusion-advection model
    
    Mat. Model., 22:8 (2010),  109–118
13. Simulation of in-situ combustion front dynamics
    
    Num. Meth. Prog., 11:4 (2010),  306–312
14. On the formation of sharp transition layers in two-dimensional reaction-diffusion models
    
    Zh. Vychisl. Mat. Mat. Fiz., 47:8 (2007),  1356–1364
15. Development of the asymptotic method of differential inequalities for investigation of periodic contrast structures in reaction-diffusion equations
    
    Zh. Vychisl. Mat. Mat. Fiz., 46:4 (2006),  615–623
16. Periodic solutions with boundary layers of a singularly perturbed reaction–diffusion model
    
    Zh. Vychisl. Mat. Mat. Fiz., 34:8-9 (1994),  1307–1315
17. Asymptotic approximation of a periodic solution of the second boundary-value problem for systems with small diffusion
    
    Mat. Zametki, 49:5 (1991),  32–36
18. The asymptotic of periodic solutions of some systems with small diffusion
    
    Mat. Model., 1:4 (1989),  150–154
19. Numerical-asymptotic analysis of transient processes in semiconductors
    
    Zh. Vychisl. Mat. Mat. Fiz., 29:8 (1989),  1159–1167
20. Periodic solutions of a singularly perturbed equation of parabolic type
    
    Dokl. Akad. Nauk SSSR, 285:1 (1985),  15–19
21. Periodic solutions of singularly perturbed equations of parabolic type
    
    Differ. Uravn., 21:10 (1985),  1755–1760
22. Periodic solutions of some singularly-perturbed equations of parabolic type
    
    Zh. Vychisl. Mat. Mat. Fiz., 25:4 (1985),  609–614