Real, complex and functional analysis

1. Asymptotic lower estimates in H¹ ⁰⁰ multipliers on singular measures and their applications

   Roginskaya, Maria Martynovna · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
2. Approximative properties of sets in linear spaces with a nonsymmetric sphere

   Alimov, Aleksey Rostislavovich · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
3. Multidimensional integral operators with homogeneous kernels

   Avsyankin, Oleg Gennadievich · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
4. Jackson constants in the space L2 on zero-dimensional and finite groups

   Smirnov, Oleg Igorevich · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
5. Finite-dimensional perturbations of a differential operator depending on the spectral parameter

   Kruglikova, Ol'ga Petrovna · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
6. Guaranteed inclusions of fixed points of integral operators in metric spaces and their applications

   Ermakov, Oleg Borisovich · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
7. Asymptotic properties of the nonlinear Fourier transform on locally compact commutative groups

   Abzhandadze, Zurab Levanovich · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
8. The Sturm–Liouville spectral problem with a small parameter and a spectral parameter in the boundary conditions

   Ben Amara, Jamel Ben Mustafa · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
9. The limit value of the Cauchy singular integral and the rate of convergence of Fourier integrals

   Kamoliddinov, Dzhamol · 1997 · Candidate of Sciences

   • 01.01.01 Real, complex and functional analysis
10. Computation of singular convolutions

    Sushko, Dmitry Viktorovich · 1997 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
11. Some problems of expansion in a series in eigenvectors of linear operators and invariant subspaces in locally convex spaces

    Solomatin, Oleg Dmitrievich · 1997 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
12. Studies in the theory of the real method of interpolation of operators

    Kruglyak, Nathan Yakovlevich · 1996 · Doctor of Sciences

    • 01.01.01 Real, complex and functional analysis
13. On spaces with an abstract metric

    Lovyagin, Yuriy Nikitich · 1996 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
14. Approximation of functions of two variables and problems of recovering the values of linear operators and functionals

    Shabozov, Mirgand Shabozovich · 1996 · Doctor of Sciences

    • 01.01.01 Real, complex and functional analysis
15. Infinite-dimensional de Rham flows and certain differential operators

    Shamarov, Nikolay Nikolayevich · 1996 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
16. Investigation of integrals representing Yukawa coupling constants in Calabi-Yau manifolds

    Cheshel, Andrey Aleksandrovich · 1996 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
17. Representation of functions by Walsh series and the coefficients of convergent Walsh series

    Lukomsky, Sergey Fedorovich · 1996 · Doctor of Sciences

    • 01.01.01 Real, complex and functional analysis
18. Differential operators in spaces of functions of an infinite-dimensional argument

    Frolov, Nikolay Nikolaevich · 1996 · Doctor of Sciences

    • 01.01.01 Real, complex and functional analysis
19. Uniform and C1 approximations of functions by polynomial solutions of second-order elliptic equations on compact sets in R2

    Fedorovskiy, Konstantin Yur'evich · 1996 · Candidate of Sciences

    • 01.01.01 Real, complex and functional analysis
20. Source-generated splines and widths of classes of periodic functions

    Shevaldin, Valery Trifonovich · 1996 · Doctor of Sciences

    • 01.01.01 Real, complex and functional analysis