In this research, we deal with two types of inverse problems for diffusion equations involving
Caputo fractional derivatives in time and fractional Sturm-Liouville operator for space. The …

The diffusion equation with a general convolutional derivative in time is considered on a
bounded domain, as one of the boundary conditions is nonlocal. We are concerned with the …

In the utilized analysis, we consider the inverse coefficient problem of recovering the time‐
dependent diffusion coefficient along the solution of the conformable time‐diffusion equation …

An inverse problem of determining a time dependent source term along with
diffusion/temperature concentration from a non-local over-specified condition for a space …

Abstract Fractional Dzherbashian-Nersesian operator is considered and three famous
fractional order derivatives named after Riemann-Liouville, Caputo and Hilfer are shown to …

We considered two inverse source problems for a space–time fractional differential
equation. Firstly recovery of a space dependent source term is studied, secondly …

We consider two problems of recovering the source terms along with heat concentration for
a time fractional heat equation involving the so-called m th level fractional derivative …

The inverse problem of recovering a source term along with diffusion concentration for a
generalized diffusion equation has been considered. The so-called 2nd level fractional …

Inverse problem for a family of multi-term time fractional differential equation with non-local
boundary conditions is studied. The spectral operator of the considered problem is non-self …

This paper is devoted to identifying a time-dependent source term for a multi-term time-
fractional diffusion equation with a nonlocal dynamic boundary and integral type over …