Burlutskaya Marija Shaukatovna

Publications in Math-Net.Ru

1. Boundary Value Problem on a Geometric Star-Graph with a Nonlinear Condition at a Node
   
   Mat. Zametki, 114:2 (2023),  316–320
2. Classical solution of the mixed problem for the wave equation on a graph with two edges and a cycle
   
   Itogi Nauki i Tekhniki. Sovrem. Mat. Pril. Temat. Obz., 194 (2021),  78–91
3. Some properties of functional-differential operators with involution $\nu(x)=1-x$ and their applications
   
   Izv. Vyssh. Uchebn. Zaved. Mat., 2021, no. 5,  89–97
4. Classical and generalized solutions of a mixed problem for a system of first-order equations with a continuous potential
   
   Zh. Vychisl. Mat. Mat. Fiz., 59:3 (2019),  380–390
5. A mixed problem for a system of first order differential equations with continuous potential
   
   Izv. Saratov Univ. Math. Mech. Inform., 16:2 (2016),  145–151
6. The resolvent approach for the wave equation
   
   Zh. Vychisl. Mat. Mat. Fiz., 55:2 (2015),  229–241
7. Classical solution by the Fourier method of mixed problems with minimum requirements on the initial data
   
   Izv. Saratov Univ. Math. Mech. Inform., 14:2 (2014),  171–198
8. Mixed problem for simplest hyperbolic first order equations with involution
   
   Izv. Saratov Univ. Math. Mech. Inform., 14:1 (2014),  10–20
9. Mixed problem for a first-order partial differential equation with involution and periodic boundary conditions
   
   Zh. Vychisl. Mat. Mat. Fiz., 54:1 (2014),  3–12
10. Jordan–Dirichlet theorem for functional differential operator with involution
    
    Izv. Saratov Univ. Math. Mech. Inform., 13:3 (2013),  9–14
11. Refined asymptotic formulas for eigenvalues and eigenfunctions of the Dirac system with nondifferentiable potential
    
    Izv. Saratov Univ. Math. Mech. Inform., 12:3 (2012),  22–30
12. Dirac system with non-differentiable potential and periodic boundary conditions
    
    Zh. Vychisl. Mat. Mat. Fiz., 52:9 (2012),  1621–1632
13. Substantiation of Fourier method in mixed problem with involution
    
    Izv. Saratov Univ. Math. Mech. Inform., 11:4 (2011),  3–12
14. The Steinhaus Theorem on Equiconvergence for Functional-Differential Operators
    
    Mat. Zametki, 90:1 (2011),  22–33
15. Fourier method in an initial-boundary value problem for a first-order partial differential equation with involution
    
    Zh. Vychisl. Mat. Mat. Fiz., 51:12 (2011),  2233–2246
16. On the same theorem on a equiconvergence at the whole segment for the functional-differential operators
    
    Izv. Saratov Univ. Math. Mech. Inform., 9:4(1) (2009),  3–10
17. The theorem on equiconvergence for the integral operator on simplest graph with cycle
    
    Izv. Saratov Univ. Math. Mech. Inform., 8:4 (2008),  8–13
18. On the equiconvergence of expansions for the certain class of the functional-differential operators with involution on the graph
    
    Izv. Saratov Univ. Math. Mech. Inform., 8:1 (2008),  9–14
19. On convergence of Riesz means of the expansions in eigenfunctions of a functional-differential operator on a cycle-graph
    
    Izv. Saratov Univ. Math. Mech. Inform., 7:1 (2007),  3–8