Sadovnichaya Inna Viktorovna

Publications in Math-Net.Ru

1. Operator group generated by a one-dimensional Dirac system
   
   Dokl. RAN. Math. Inf. Proc. Upr., 514:1 (2023),  79–81
2. Equiconvergence of spectral decompositions for Sturm–Liouville operators with a distributional potential in scales of spaces
   
   Dokl. RAN. Math. Inf. Proc. Upr., 496 (2021),  56–58
3. Spectral analysis of one-dimensional Dirac system with summable potential and Sturm–Liouville operator with distribution coefficients
   
   CMFD, 66:3 (2020),  373–530
4. On the existence of an operator group generated by the one-dimensional Dirac system
   
   Tr. Mosk. Mat. Obs., 80:2 (2019),  275–294
5. Uniform basis property of the system of root vectors of the Dirac operator
   
   CMFD, 64:1 (2018),  180–193
6. Equiconvergence of spectral decompositions for the Dirac system with potential in Lebesgue spaces
   
   Trudy Mat. Inst. Steklova, 293 (2016),  296–324
7. The Riesz basis property with brackets for Dirac systems with summable potentials
   
   CMFD, 58 (2015),  128–152
8. Equiconvergence theorems for Sturm–Lioville operators with singular potentials (rate of equiconvergence in $W_2^\theta$-norm)
   
   Eurasian Math. J., 1:1 (2010),  137–146
9. Equiconvergence of eigenfunction expansions for Sturm-Liouville operators with a distributional potential
   
   Mat. Sb., 201:9 (2010),  61–76
10. Equiconvergence of the Trigonometric Fourier Series and the Expansion in Eigenfunctions of the Sturm–Liouville Operator with a Distribution Potential
    
    Trudy Mat. Inst. Steklova, 261 (2008),  249–257
11. A new estimate for the spectral function of the self-adjoint extension in $L^2(\mathbb R)$ of the Sturm–Liouville operator with a uniformly locally integrable potential
    
    Differ. Uravn., 42:2 (2006),  188–201
12. A new estimate for the approximation of solutions of the Sturm–Liouville equation with an analytic potential by partial sums of asymptotic series
    
    Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 2002, no. 1,  10–15
13. Regularized Traces for a Class of Singular Operators
    
    Differ. Uravn., 37:6 (2001),  771–778
14. Direct and inverse Kolmogorov equations for the stochastic Schrödinger equation
    
    Vestnik Moskov. Univ. Ser. 1. Mat. Mekh., 2000, no. 6,  15–20
15. About one representation of the solution of Schrödinger stochastic equation by means of an integral over the Wiener measure
    
    Fundam. Prikl. Mat., 4:2 (1998),  659–667


16. Andrei Andreevich Shkalikov (on his seventieth birthday)
    
    Tr. Mosk. Mat. Obs., 80:2 (2019),  133–145