Muravei Leonid Andreevich

Publications in Math-Net.Ru

1. Weight minimization for a thin straight wing with a divergence speed constraint
   
   Zh. Vychisl. Mat. Mat. Fiz., 59:3 (2019),  465–480
2. The method of critical-component for solving ill-posed problems
   
   Vestnik TVGU. Ser. Prikl. Matem. [Herald of Tver State University. Ser. Appl. Math.], 2008, no. 10,  119–124
3. Estimates of the rate of decay of solutions to the impedance mixed problem for the wave equation in a region with noncompact boundary
   
   Mat. Zametki, 66:3 (1999),  393–400
4. On the non-local boundary-value problem for a parabolic equation
   
   Mat. Zametki, 54:4 (1993),  98–116
5. A parabolic boundary value problem
   
   Dokl. Akad. Nauk SSSR, 317:1 (1991),  39–43
6. On a problem with nonlocal boundary condition for a parabolic equation
   
   Mat. Sb., 182:10 (1991),  1479–1512
7. The wave equation in an unbounded domain with a star-shaped boundary
   
   Dokl. Akad. Nauk SSSR, 303:2 (1988),  293–297
8. The wave equation and the Helmholtz equation in an unbounded domain with a star-shaped boundary
   
   Trudy Mat. Inst. Steklov., 185 (1988),  171–180
9. Asymptotic behavior of the solution of the wave equation in a resonator
   
   Dokl. Akad. Nauk SSSR, 289:1 (1986),  55–59
10. Stabilization of solutions of a perturbed wave equation
    
    Dokl. Akad. Nauk SSSR, 284:1 (1985),  43–47
11. Existence of solutions of variational problems in domains with free boundaries
    
    Dokl. Akad. Nauk SSSR, 278:3 (1984),  541–544
12. Asymptotic behavior for large time values of the solutions of exterior boundary value problems for the wave equation in two space variables
    
    Mat. Zametki, 27:6 (1980),  959–980
13. On the asymptotic behavior, for large values of the time, of solutions of exterior boundary value problems for the wave equation with two space variables
    
    Mat. Sb. (N.S.), 107(149):1(9) (1978),  84–133
14. Analytic continuation with respect to a parameter of the Green's functions of exterior boundary value problems for the two-dimensional Helmholtz equation. III
    
    Mat. Sb. (N.S.), 105(147):1 (1978),  63–108
15. Analytic continuations with respect to a parameter of the Green function of exterior boundary value problems for the two-dimensional Helmholtz equation. II
    
    Mat. Sb. (N.S.), 101(143):1(9) (1976),  87–130
16. On the asymptotic behavior for large time values of the Green's function of the first exterior boundary-value problem for the wave equation with two space variables
    
    Dokl. Akad. Nauk SSSR, 220:6 (1975),  1271–1273
17. On the asymptotic behavior for large values of time of a solution of an exterior boundary-value problem for the wave equation
    
    Dokl. Akad. Nauk SSSR, 220:2 (1975),  289–292
18. On the analytic continuation of the Green functions of exterior boundary-value problems for the two-dimensional Helmholtz equation
    
    Dokl. Akad. Nauk SSSR, 220:1 (1975),  35–37
19. The roots of the function $Ai'(z)-\sigma Ai(z)$
    
    Differ. Uravn., 11:6 (1975),  1054–1077
20. Analytic continuation with respect to a parameter of the Green's functions of exterior boundary value problems for the two-dimensional Helmholtz equation. I
    
    Mat. Sb. (N.S.), 97(139):3(7) (1975),  403–434
21. Asymptotic behavior, for large time values of the solutions of the second and the third exterior boundary value problem for the wave equation with two space variables
    
    Trudy Mat. Inst. Steklov., 126 (1973),  73–144
22. Asymptotic behavior of solutions of the third exterior boundary-value problem for the wave equation with two space variables
    
    Dokl. Akad. Nauk SSSR, 205:4 (1972),  780–782
23. Diminishing solution of the second external boundary value problem with two space variables
    
    Dokl. Akad. Nauk SSSR, 193:5 (1970),  996–999
24. Asymptotic behavior of the solutions of the second exterior boundary value problem for the two-dimensional wave equation
    
    Differ. Uravn., 6:12 (1970),  2248–2262
25. The Cauchy problem for the wave equations in $L_{p}$-spaces
    
    Trudy Mat. Inst. Steklov., 103 (1968),  172–180
26. Riesz bases in $\mathfrak L_2(-1,1)$
    
    Trudy Mat. Inst. Steklov., 91 (1967),  113–131


27. Российский государственный технологический университет им. К.Э. Циолковского (МАТИ)
    
    Kvant, 2008, no. 2,  43–45
28. Российский государственный технологический университет им. К.Э. Циолковского (МАТИ)
    
    Kvant, 2007, no. 2,  43–44
29. Российский государственный технологический университет им. К.Э. Циолковского (МАТИ)
    
    Kvant, 2006, no. 2,  42–44
30. Российский государственный технологический университет им. К.Э. Циолковского (МАТИ)
    
    Kvant, 2005, no. 2,  44–46