41 citations · 42 across the 41 of their papers we have counts for
7 papers · 1 filter
Inverse problem for the subdiffusion equation with non-local in time condition
Ravshan Ashurov, Marjona Shakarova
In the Hilbert space , the inverse problem of determining the right-hand side of the abstract subdiffusion equation with the fractional Caputo derivative is considered. For the…
Time-dependent identification problem for a fractional Telegraph equation with the Caputo derivative
Ravshan Ashurov, Rajapboy Saparbayev
This study investigates the inverse problem of determining the right-hand side of a telegraph equation given in a Hilbert space. The main equation under consideration has the form…
Fractional Telegraph equation with the Caputo derivative
Ravshan Ashurov, Rajapboy Saparbayev
The Cauchy problem for the telegraph equation (), with the Caputo derivative is considered. Here is a self…
A derivation of boundary conditions for the space-fractional operator with order at the vertices of metric graphs
K. K. Sabirov, R. R. Ashurov
We consider the space-fractional operator with order on the metric star graph. The boundary conditions at the vertices of the metric star graph providing the self-adjointne…
Forward and Inverse Problems for Subdiffusion Equation with Time-Dependent Coefficients
Ravshan Ashurov, Yusuf Fayziev, Muattar Khudoykulova
In this paper, we consider forward and inverse problems for subdiffusion equations with time-dependent coefficients. The fractional derivative is taken in the sense of Riemann-Liou…
Inverse problem of determining the order of the fractional derivative in the Rayleigh-Stokes equation
Ravshan Ashurov, Oqila Mukhiddinova
In recent years, much attention has been paid to the study of forward and inverse problems for the Rayleigh-Stokes equation in connection with the importance of this equation for a…
A non-local problem for the fractional order Rayleigh-Stokes equation
Ravshan Ashurov, Oqila Mukhiddinova, Sabir Umarov
A nonlocal boundary value problem for the fractional version of the well known in fluid dynamics Rayleigh-Stokes equation is studied. Namely, the condition , w…