Khromov Avgust Petrovich
Russia
Saratov State University 1,
Saratov State University, Russia, 410012, Saratov, Astrahanskaya st., 83
KhromovAP@info.sgu.ru
Author's articles
- Dirac System with Undifferentiable Potential and Antiperiodic Boundary Conditions
- Integral operator with kernel having jumps on broken lines
- Refined asymptotic formulas for eigenvalues and eigenfunctions of the Dirac system with nondifferentiable potential
- Mixed problem for simplest hyperbolic first order equations with involution
- Classical solution by the Fourier method of mixed problems with minimum requirements on the initial data
- Riescz Basis Property of Eigen and Associated Functions of Integral Operators with Discontinuous Kernels, Containing Involution
- About the Classical Solution of the Mixed Problem for the Wave Equation
- Integral Operators with Non-smooth Involution
- Justification of Fourier Method in a Mixed Problem for Wave Equation with Non-zero Velocity
- On Convergence of Riesz Means of the Expansions in Eigenfunctions of a Functional-Differential Operator on a Cycle-Graph
- Petr Lavrentievich Ulianov
- Equiconvergence Theorem for Expansions in Eigenfunctions of Integral Operators with Discontinuous Involution
- On Riesz Basises of the Eigen and Associated Functions of the Functional-Differential Operator with a Variable Structure
- Operator Integration with an Involution Having a Power Singularity
- Resolvent Approach to Fourier Method in a Mixed Problem for Non-homogeneous Wave Equation
- 18th International Saratov Winter School “Contemporary Problems of Function Theory and Their Applications”
- On the Same Theorem on a Equiconvergence at the Whole Segment for the Functional Differential Operators
- ХРОНИКА НАУЧНОЙ ЖИЗНИ
- The Mixed Problem for the Differential Equation with Involution and Potential of the Special Kind
- On the Equiconvergence of Expansions for the Certain Class of the Functional-Differential Operators with Involution on the Graph
- Substantiation of Fourier Method in Mixed Problem with Involution
- A Mixed Problem for a Wave Equation with a Nonzero Initial Velocity
- 19th International Saratov Winter School “Contemporary Problems of Function Theory and Their Applications“
- On Classic Solution of the Problem for a Homogeneous Wave Equation with Fixed End-Points and Zero Initial Velocity
- On regularity of self-adjoint boundary conditions