In this paper, we study the inverse problems of determining the unknown transverse shear
force g⁢(t) in a system governed by the damped Euler–Bernoulli equation ρ⁢(x)⁢ ut⁢ t+ …

In this paper, we study the inverse problem of determining an unknown spatial load F (x) in
the damped non-homogeneous isotropic rectangular Kirchhoff–Love plate equation ${\rho} …

Abstract The Kuramoto-Sivashinsky equation is a fourth-order partial differential equation
used as a model for physical phenomena such as plane flame propagation and phase of …

The study of the paper mainly focuses on recovering the dissipative parameter in a coupled
system formed by coupling a bilaplacian operator to a heat equation from final time …

The study of the paper mainly focusses on recovering the dissipative parameter in a
cascade system coupling a bilaplacian operator to a heat equation from final time measured …

In this paper, we prove Lipschitz stability results for the inverse source problem of
determining the spatially varying factor in a source term in the Korteweg–de Vries–Burgers …

In this paper, we consider a seventh-order generalized Korteweg–de Vries (GKdV) equation
and study the boundary stability results concerning the inverse problem of recovering a …

In this paper, we consider the problem of reconstructing a space-dependent coefficient in a
linear Benjamin–Bona–Mahony (BBM)-type equation from a single measurement of its …

In this paper, we address an inverse problem of reconstructing a space-dependent
semilinear coefficient in the tumor growth model described by a system of semilinear partial …